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Contribution to the 5th International Symposium on NEUTRINO TELESCOPES
Venice March 2-41993 0 NESTOR 5
A NEUTRINO PARTICLE ASTROPHYSICS UNDERWATER LABORATORY FOR THE MEDITERRANEAN
presented by L K Resvanis representing the NESTOR Collaboration
EAnassontzis MBarone GContopoulos PHatzios Ploannou GKalkanis SKatsanevas CKourkoumelis AManousakis-Katsikakis RNicolaidou PPramantiotis LKResvanis
ISiotis GVoulgaris University ofAthens National Observatory ofAthens Demokritos NRC
HBradner University ofCalifornia San Diego and Scripps Institute ofOceanography
LDellAgnelo THong BMonteleoni VNaumov University ofFlorence and INFN
JGLearned VJStenger University ofHawaii ~ 9)
~ UKeusen PKoske IRathleu GVoigt Cb
University ofKiel ~ (t~ IFBarinov AODeineko VAGaidash MAMarkov AAPerrnyako~~~in ~
LMZakarov IMZheleznykh VAZhukov Ii i t Institute for Nuclear Research Russian Academy ofSciences
APEremeev VVLedenev MNPlatonov VKRucol NASheremet Institute ofOceanology Russian Academy ofSciences
U Camerini RMarch University ofWisconsin
A new program for an underwater neutrino astrophysics laboratory to be located in the international waters off the Southwest of Greece near the town of Pylos has now been funded for the initial stage In the last 2 years a group of physicists from Greece and Russia have carried out two demonstration experiments in 4km deep water counting muons and verifying the adequacy ofthe deep sea site Plans are presented for a 100000 m2 high energy neutrino detector composed ofa hexagon ofhexagonal towers with 1176 optical detector units A progress report is given and the physics potential of a single tower with 168 phototubes (currently under construction) is described
I hope that everyone here is a believer that neutrino astrophysics will soon become an
important part of both Elementary Particle Physics and Astrophysics Clearly the field was born
with the detection of neutrinos from supernova 1987 A by 1MB and Kamiokande Very soon
with the deployment of DlTMAND off the coast of Hawaii the detection of high energy
neutrinos will become a reality also The laboratory of Gran Sasso is a real proof of the
importance that the European Physics community gives to extraterrestrial neutrino physics but
1000m2 is the maximum sensitive area that an underground detector can have Most of us
believe that in order to get into the point astronomy with neutrinos a sensitive area of 100000m2
or more is needed the only way that one can get to these huge areas is to go deep into the water
One has to go deep (usually around 4000m deep) in order to reduce the huge cosmic ray
background (noise to signal on the earths surface of 10II) to a level that is both manageable
by fast electronics and efficient reconstruction The water is a beautiful Cerenkov medium with
a Cerenkov angle of --430 and a water transmission length that can be as good as 60 meters So
the sea water acts as I) an absorber that filters out cosmic rays II) a target with which the
neutrinos interact and III) an active detector medium which with the Cerenkov effect illuminates
large areas quite a distance away from the passage of the particles (mainly the muon) that are
produced in neutrino interactions
We believe that Europe needs its own dedicated underwater neutrino laboratory that will
extend the sensitive reach of Gran Sasso to more than a million square meters The Baltic Sea
the Black Sea and the North Sea are relatively shallow and the required depths of 4000m are
found only in the Mediterranean and the Atlantic The deep Atlantic sites are far away from
shores and good harbours a fact that gives nightmares to many of us especially when we worry
about deployment and is compounded by the high waves and the big swells that are always
present to contrast this the placid (most of the time) waters of the Mediterranean offer a haven
In fact there are two underwater plateaus in the Mediterranean with depths of 4000m or more
one off the South East coast of Rhodos and the other 75 miles South West of Sapienza near
Pylos (figl) where a little further away one finds the deepest part of the Mediterranean 5200m
This is the location we have chosen to deploy our neutrino telescope Further the Bay of
Navarino (Pylos) is a perfect testing station for underwater hardware and a good assembling area
before going out a few miles away to deploy the telescope towers
We call our projecd l ] NESTOR because we want to honour the most famous man of the
land of Pylos Nestor was the wise king of Pylos who counselled the Greeks during the Trojan
war To us now the name underlies the scientific goals of our laboratory to engage in the
detection of both low energy and high energy neutrinos so it is an acronym NEutrinos from
supernovae and Tevsources Ocean Range Although our finances right now are such that we
cannot afford to built an extragalactic supernova detector we have designed a high energy neutrino detector that is also an efficient low energy neutrino detector (in order to do
atmospheric neutrino oscillations) and still is a competitive galactic supernova detector
Site
As you can see from the chart of isobaths (fig2) we have located at a depth of 3750m a
rectangular plateau with sides of 8km 9km (at a distance of 75 nautical miles from the
lighthouse of Sapienza (where our counting room will be located) then the processed data will
be transferred from Sapienza to Pylos by either microwave link or optical fiber It is worth
emphasise that the slope of the plateau is indeed flat and horizontal its depth changes only by
100m over 9 kilometers it is also interesting to note that on a two dimensional projection our
site lies on the extrapolation of a straight line from CERN to Gran Sasso
Water Transmissivity
The water transmissivity at the depth of 3800m is the most important environmental
parameter This is why we have spent a lot of effort to measure it Basically there are three ways
of measuring it
1) taking a large number of samples (47 in our case) from different depths at various
locations in the vicinity of the deployment site and measuring the attenuation coefficient aboard
the oceanographic ship with a highly collimated monochromator spectrophotometerpound21 This
technique yielded an attenuation coefficient ranging from 025 to 045 (fig3) at 4600
Angstroms But the scattering of the light does not take light away from a water Cerenkov
experiment[3] we therefore have to correct the attenuation coefficient for scattering
Oceanographers differ in this correction[2][3] and their estimates range from 20 to 50 If you
believe the first number then the absorption length (Le the inverse of the attenuation coefficient
corrected for scattering) is somewhere between 28n1 and 50m If you believe the 50 correction
then the transmission length is between 35m and 60m In either case the water transparency is
very good
2) Taking an autonomous module[2] eg a photometer and deploying it in situ Three
such deployments were made down to depths of 4000m Since there was no reference cell one
gets relative numbers only The shape we get is consistent with the results of method 1 which
means that we understand the systematics For more details see reference 2
3) A high energy physicists way of doing the measurements ie measuring in situ the light
detected as a function of the distance between the light source and the detector Indeed such a
device was designed and built by Hugh Bradner was used for the DUMAND measurements The
advantage of this technique is that the light beam is not highly collimated so one does not have
to correct for the scattered light The same device[4] was deployed four times in the NESTOR
location and measurements gave a transmission length of 54plusmn1 Om (fig4) This result is clearly
consistent with the one described in 1 above I f one considers that the cost of the detector drops
inversely with the third power of the transmission length I can only say that we are very
fortunate to have such great water transnlission length
Underwater Currents The underwater currents in the proposed NESTOR site were measured in October 1989
JulyAugust 1991 and OctoberlNovember 92 Their values are a few cmsec truly minimal
There is a detailed presentation in a paper by Demidova[51 We will soon embark on a long term
program ofcontinuous measurement of the underwater currents in order to accumulate long term
statistics
Sedimentology
A large number of photographs of the sea bottom around the proposed site were taken
Nine core samples (almost 2 meters long) and 3 core grabs were taken also and careful
sedimentology studies were made The result is nice firm clay good anchoring ground The
detailed sedimentology study is presented in a paper by Trimonis et aH61
Deep Water Cosmic Ray Measurements In The Nestor Site
During July 1991 a collaboration of the Institute for Nuclear Research and the Institute of
Oceanology of the Russian Academy of Sciences and the University of Athens carried out a
successful cruise using the RN VITYAZ off the coast ofPylos We deployed[l] a Russian built
hexagonal structure fig 5a5b5cSd (7m radius) built out of titanium using 10 phototubes (15
inch photocathodes) facing upwards down to a depth of 4100m Six of the phototubes were
located at the comers of the hexagon and four 35 meters below the center We successfully
measured the vertical muon intensity and the angular distribution of downcoming muons As one
can see from figures 6-7 our results at 3300m 3700m and 4100m agree very well with
DUMAND I the deep mine measurements and Miyakes formula
In November 1992 we deployed[7] a linear string of five 15 inch phototubes (again the
photocathodes were facing upwards) This time the deployment was made from the Russian
research vessel Ac Mstislav Keldysh The string was deployed in depths from 3700m to
3900m the vertical intensity of cosmic ray muons and their dependence of the muon flux as a
function of the zenith angle was obtained The results are in good agreement with the previous
measurements and calculations
To summarise at depths between 3700m and 3900m the vertical flux (98plusmn40)middot 10-9
cm-2s- lsr-l The background due to radioactive K40 and water bioluminescence is 597plusmn150
photonscm2middots We note that this is an upper limit because since the phototubes were suspended
from the ship the vertical motion excites the various organisms giving very high values for the
bioluminescence compared to anchored phototubes
Basic Detector Element Omni Directional Module
Instead of using one 15 inch phototube facing down (like DUMAND) we will use two 15
inch phototubes (each in its own protective glass 1 7 inch Benthosphere) tested to 600
Atmospheres of pressure one looking up and the other looking down (fig8 detail) This way we
get a detector element with an isotropic ( 4n) response
Two Dimensional Array Element A 16m Hexagon
Six Omni-Directional Modules wiJl be placed at the corners of a horizontal hexagon and a
seventh one in its center The radius of the hexagon is planned for 16m and the arms made out
of titanium piping This design is a straightforward extension of the hexagonal autonomous
module we used during the tests off Pylos in the summer of 91 and the increase of the hexagon
radius from 7m to 16m may easily be achieved We are investigating the feasibility of
constructing titanium hexagons with 20m radius in order to increase the active detection area
Three Dimensional Element 330m Tower
By stacking hexagons we can built towers figure 8 The vertical distance between these
hexagonal floors will be around 30m this spacing matches well the light transmission length of
55mplusmn10m (at 460nm) we have measured in these waters With 30m inter-hexagonal floor
spacing and 7 phototubes from a lower hexagon looking up and 7 phototubes from a higher
hexagon looking down the active volume between hexagonal floors will be monitored
efficiently A total of 12 such hexagonal floors is planned for one tower At this moment the
number of floors is constrained to 12 by the number of optical fibers in currently commercially
available electro-optical cables for the data transmission to the shore and for the supply of
electrical power to the tower Each floor will be electrically and electronically independent from
the other floors and will have its own optical fiber for data transmission
Single Tower Sensitivity
The beauty of the water Cerenkov technique is that the detector sensitive area reaches out
quite a bit further away than the actual geometrical area of the detector Clearly the effective
area is a function of the energy of the muon In fig9 we see that for 10deg reconstruction accuracy
of the direction of a IOTeV muon the effective area is 20OOOm2 and 50OOOm2 for 103TeV
muons and 40deg reconstruction accuracy( compare this to 400m2 for 1MB and 1000m2 for
MACRO) The angular resolution along the horizontal for a single tower is of course not as
good as needed for point source astronomy simply due to the restricted lever arm Note however
that the predictions for the flux of UHE neutrinos for Active Galactic Nuclei is for a diffuse
background of neutrinos with energies up to 10 16eV so very good pointing is not needed in
order to get started
Full Detector Array eg A Hexagon or Hexagonal Towers
The need for a full 105m2 array can be satisfied with a hexagonal configuration of another
six towers deployed on the apexes of an tOOm or 150m radius hexagon centered around the
original tower fig t O Such an arrangement would provide an overall angular resolution of better
than 1deg excellent for point astronomy and sensitive area bigger than 105m2 for neutrinos of
ITeV The total cost of such an array is less than 15M$ Such a detector would have a sensitive
area ofgt 100OOOm2 angular resolution of lt to enclosed massgt 20 Megatons and would almost
certainly be able to begin the field of high energy neutrino point source astronomy
Off course the possibilities do not stop at 105m2The bcaty of the deep approach is the
potential for following the physics as one gains cxpericnce and first looks at the dataA bigger
detector is obviously possiblcfls are configurations that maximisc low energy sensitivity or
tune on any particular facet of the science that may prove worth pursuing
The Physics Potential Of Nestor With Only One Tower
There is a multitude of existing physics that wc can do with one NESTOR towerwhile
waiting for the events of extratcrrestrial origin to corne in These include atmospheric neushy
trino oscillations long baseline oscillations with CERN (perhaps in conjuction with a deshy
tector at Grand Sasso)
Atmospheric neutrino oscillations
The subject of neutrino oscillations first suggested by Pontecorvo has been a topic of
intense interest for more than 15 years For somc rccent rcviews sce [8) If neutrino oscillations
occur in their simplest form assulning a two flavor oscillation the probability of oscillation
IS
(1)
where dn2 = m~ - m~ is the difference of the nlass eig~nvalLies in eV2 0 is the two flavor
mixing angle L is the v propagation length in Kitorneters and El is the neutrino energy in
GeV
Recent results by the J(AMIOI(A 111D and SUDAN2 collaborations suggest that pershy
haps as much as 40 of the atmospheric lIevents in the encrgy range from 02-15 GeV
have oscillated to some other type of ncutrino (9)(10)[11) Othcr less sensitive experiments
did not record any effect [12] NESTOR will be able to tcst by studying atmospheric neutrino
oscillations at a higher energy legitne ( above 5 Ge V) The higher energy regime diminishes
the dependence of the study on geomagnetic cffccts and on the uncertainties of the Oxyshy
gen cross section and other nuclear effectsThe NESTOIt design is such that the top floors
can be used to veto downcoming cosmic raysTherefore we can he sensitive to neutrinos
arriving from a1l zenith anglesThis way ollr L dependence varicfol from 101ltm to 13000kln
giving NESTOR an unprecedented sensitivity in ~fn2 spanning four orders of magnitude
Further since we intend to study the oscil1atiotls as a disappcarence experiment that is by
nlcasllring the ratio of rnnons coming fron1 dirrclcnt 7-clIith anglcs we will be independent
from theoretical flux predictions which currently arc the source of considerable systematic
uncertainties in I(AMIOKA 111n and SUDAN20ur cXperill1Cnt win be internally normalshy
isable ie comparing the expected nUlnber of neutrinos coming frOin all directions to anyone
we choose to use as the control direction this way Jl1oltiulo solid angle effects the number of
muonlike neutrinos should be constant as a function of zenith if tJICIC is a decrease it would
be caused uniquely by neutrino oscillations ie JnuonJike neutrino oscillations to another
species Figure 11 shows the distance that the neutrinos have transversed from their point
of production as a function of zenith angle
Further our sensitivity will profit from the matter enhanccrnent of the to veosci1lations
We took the density profile of the earth froJn reference (13) For the purpose of this study we
estitnated the incoming neutrino flux by using 3 different calculations those of Butkevitch
et al (14) Mitsui et al (15) and Volkova [Hi] and a fourth one using the low energy spectra of
(17) together with the Volkova spectrum For our energies the flux predictions differ by 10-15
See fig 12and table 1
Evcnts Mean E in GeV E Spectrurn Butkevitch ct al 1043 6877 Mitsui ct al 880 6901 Volkova ct al 956 6365 Gaisscr+ Volkova 862 6690
TabJe 1 Fluxes and Energy cOlnparison
The downcoming cosmic ray muons are usually a Inajor obstacle to downward detection
of contained neutrino events in shallow watcr ltlctcctors but in our case prescnt a difficult but
manageable background Figure 13 shows the flux of downconling nluons per year compared
to the number of contained ncutrino atrllospheric evcnts as a function of the zenith angle
The ratio of signal to background fronl 0 to 60 degrees is of the ordcr of 10 Preliminary
studies have shown that we can reject the downcOJning cosmic ray Inuons at this leveJ by
using veto techniques
Our efficiency to reconstruct a muon with 20 degrees pointing reolution is shown in
figure 14 We are sensitive down to 5 GeVneutdno energy
Finally figure 15 shows the sensitivity we should lwve The systematic errors due to
the separation between vand 1einteractions are not included htlt they are estimated to
be less than 10 therefore comparahle to our statistical errors See the discussion of the
same systematics in the next section (111lt1 reference (181 Note that our sensitivity includes
the IltAMIOIltA solution
Long baseline oscillations with CERN
As we have denlonstrated in the preceding section a 2 1T zenith fit to the expected number of atmospheric neutrinos gives us an unprecedented sensitivity in J1U
2 on the other hand
accelerator experiments provide aJl extrclllcJy useful tool for systenlatic control (pulsed beam
selectivity of v or D) and by selecting the neutrino energy one can study in detail seJected
regions of 07n2 bull A c0l11plelnclltary study to the atrnospheric ncutrino oscillation can be
conducted with a long baseline experitnent with a CERN bcaln (sec (19) for reviews of the
o
long baseline techniques) As part of the work of the LIIC project injection transfer lines
are being designed to bring the fast extracted beams from SPS to the new collider The
primary proton beam for a neutrino production target to feed Gran Sasso with only minor
modifications can be derived frolTI the one TItt8 which links SPSLSS4 to LHCP8 See
reference (20] for more details
On a two dimensional projection CERN Gran Sasso and Nestor are Jined up Calculashy
tions from MMayoud (the head of the CERN surveyors) are reported in table 2 One sees
that a neutrino beam pointing to Nestor would need to he diverted by only 1 degree to the
west in azimuth (easi1y acommoded) and 5 degrees or 75 downwards in declination from
the one pointing to Gran Sasso
Place fjJ Az a Distance CERN G0732 4G2tttt2 - - -Gran Sasso 1357lt1middot1 12lt1525 122502 3283 731 1(ln
NESTOR 213500 363500 12lt11775 852G 1G7G Iltnl
Table 2 Coordinates absolute (fjJ) and relative wrt 1ltt8 CERN beam (Aza) of Gran Sasso and NESTOR (angles are in degrees)
For demonstration purposes we have run the heanl rvf C with the horns used for CHORUS
and NOMAD (in other words not optitllized for our energies) and we have found that for
1019 protons on target (which is equivalent to cUl optirnistic year of running but noting
the fftct that the horn has not been optitnized for 0111 connguration) we should have 27000
events in one tower ( without including our emciency) for a proton beam of 450 GeV and one
order of magnitude fewer events for a proton beam of 1GO GeV The flux energy spectra are
shown in fig 16 The beam diverges at the NESTOR location by about 15 km matching
well the detector dimensions (rv 300 In for one tower)Clearly such an experiment will require
more than one tower approprieteiy configured to enhance et separation
We shall detect the oscillation as a change of the ratio of neutral (NC) to charged current
(CC) interactions since all charged clirrent Ilcevents will apear as NC or muonless events
In the case of oscHlation to liT all CC events will appear rnuonless except the fraction where
the T decays to a e (this fraction is Bt=17 ) there will also be a kinematical suppression
71 (rv 25 ) due to the high mass of the T Therefore the sensitivity to IIT oscillations will be
less than the one to lie If P is the osdl1fttion pTobahility shown in (1) the change of the
ratio for the 11tO lItis oscillation is showil below The case of 1Ito leis obtained by setting
1=1 and 0=0 IinIt + II 11D I
Robll = V - (2) 1 - I + 1711 P
We have appJied the detection efficiency shown in ngure 14
1
The separation of It from e and hadrons in the detector is under study Preliminary Me results indicate that we will be able to distinguish between muonless (NC) and muonshy
full (eC) events by using the time distribution of the events ( Cerenkov light from muons
comes earlier than the one from the hadronic or electromagnctic showers) andor the lonshy
gitudinaJ shower development of the event ( the fnnons (Jistribute their light evenly while
electrons emmit their light according to the devcl0Plnent of the c1ectromagnetic shower)
The systematic effect due to this statistical separation is estimated to be of the order of
10 We are currently insta1ling our code in GEANT to assess in more detail the above
method In the case of V to venlattel effects could enhance the oscillation but as seen in
figures 17 and 18 1676 Km is not enough distance to produce a significant difference from
the matter effects Further as we see in figures 19 and 20 the statistics due to the larger
beam divergence disfavonr the 160 GcVproton heanl option This can only improve with
an optimized beam design We (lre cUllently studying it together wHh ABall The 450
GeVbaseline oscillation with CEllN as one can sec froln figure 18 wi)) cover better the area
of small mixing angles due to better statistics providcd that we will be able to control our
systematics
Sensitivity to Active Galactic Nuclei
We have estimated the cxpected AGN ncutrino events in NESTOR by tI~ing the neutrino
fluxes as they were calcttlatcd for various AGN typcs and parametrized by VStenger (21J
1221 The final nurnber of events is given by the fornHtla
R = p JF(Ev)A(EII)dEII JV( E)dy Jo(x y EII)dx (3)
where F(E) is the differential flux of neutrinos as it is given by VStcngers routine A(E
is the attenuation of the neutrinos due to interaction with the Earth and o(xyE) is the
vN differential cross section and where x and yare thc conventional scaling variables Ea is
the muon energy depending from y and the ncutrino energy via the type Ea=(I-y)E We
integrated over a mean solid angle of 2 7T bull Thc total cross section is a parametrization of the
plots shown at the DUMA NO Proposal [23J where cross sections are ploted versus neutrino
energy The parametrizcd cross sections are lTIultiplied with a terrn involving the structure
functions giving us the differential cross section in tenns of x and y The mean fraction of
the energy of the neutrino taken froll1 the produced fntlOn is 51 for the case of the neutrino
and 66 in the case of the antincutrino
The second integration in our fonnuln involves the integration over the y scaling pashy
nuneter and the effective voltl1ne has to he taken into account The effective volume was
calculated as the product of the effective area tilnes the nluon rangeThe calculation of the
lTItlOn range is based on the formula
I -l a + bEttl - n (4)
b a +bElO
-----~--~--~~---------
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
ATLANTIC bEPAlTMENT OF P P SHIRSHOV INStil UTE OF OCEANOLOGY kUSf1AN ACADtMY Of SCIENCES
Compiled 1y MVlden~
Pilo Area _ bull U tlp
Scale 1100000
Figure 2
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A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
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Figure 11 Variation of oscillation length with zenith angle
10
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Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
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Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
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Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
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Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
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Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
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Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
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Figure 21 Dirruse iGNs
1000m2 is the maximum sensitive area that an underground detector can have Most of us
believe that in order to get into the point astronomy with neutrinos a sensitive area of 100000m2
or more is needed the only way that one can get to these huge areas is to go deep into the water
One has to go deep (usually around 4000m deep) in order to reduce the huge cosmic ray
background (noise to signal on the earths surface of 10II) to a level that is both manageable
by fast electronics and efficient reconstruction The water is a beautiful Cerenkov medium with
a Cerenkov angle of --430 and a water transmission length that can be as good as 60 meters So
the sea water acts as I) an absorber that filters out cosmic rays II) a target with which the
neutrinos interact and III) an active detector medium which with the Cerenkov effect illuminates
large areas quite a distance away from the passage of the particles (mainly the muon) that are
produced in neutrino interactions
We believe that Europe needs its own dedicated underwater neutrino laboratory that will
extend the sensitive reach of Gran Sasso to more than a million square meters The Baltic Sea
the Black Sea and the North Sea are relatively shallow and the required depths of 4000m are
found only in the Mediterranean and the Atlantic The deep Atlantic sites are far away from
shores and good harbours a fact that gives nightmares to many of us especially when we worry
about deployment and is compounded by the high waves and the big swells that are always
present to contrast this the placid (most of the time) waters of the Mediterranean offer a haven
In fact there are two underwater plateaus in the Mediterranean with depths of 4000m or more
one off the South East coast of Rhodos and the other 75 miles South West of Sapienza near
Pylos (figl) where a little further away one finds the deepest part of the Mediterranean 5200m
This is the location we have chosen to deploy our neutrino telescope Further the Bay of
Navarino (Pylos) is a perfect testing station for underwater hardware and a good assembling area
before going out a few miles away to deploy the telescope towers
We call our projecd l ] NESTOR because we want to honour the most famous man of the
land of Pylos Nestor was the wise king of Pylos who counselled the Greeks during the Trojan
war To us now the name underlies the scientific goals of our laboratory to engage in the
detection of both low energy and high energy neutrinos so it is an acronym NEutrinos from
supernovae and Tevsources Ocean Range Although our finances right now are such that we
cannot afford to built an extragalactic supernova detector we have designed a high energy neutrino detector that is also an efficient low energy neutrino detector (in order to do
atmospheric neutrino oscillations) and still is a competitive galactic supernova detector
Site
As you can see from the chart of isobaths (fig2) we have located at a depth of 3750m a
rectangular plateau with sides of 8km 9km (at a distance of 75 nautical miles from the
lighthouse of Sapienza (where our counting room will be located) then the processed data will
be transferred from Sapienza to Pylos by either microwave link or optical fiber It is worth
emphasise that the slope of the plateau is indeed flat and horizontal its depth changes only by
100m over 9 kilometers it is also interesting to note that on a two dimensional projection our
site lies on the extrapolation of a straight line from CERN to Gran Sasso
Water Transmissivity
The water transmissivity at the depth of 3800m is the most important environmental
parameter This is why we have spent a lot of effort to measure it Basically there are three ways
of measuring it
1) taking a large number of samples (47 in our case) from different depths at various
locations in the vicinity of the deployment site and measuring the attenuation coefficient aboard
the oceanographic ship with a highly collimated monochromator spectrophotometerpound21 This
technique yielded an attenuation coefficient ranging from 025 to 045 (fig3) at 4600
Angstroms But the scattering of the light does not take light away from a water Cerenkov
experiment[3] we therefore have to correct the attenuation coefficient for scattering
Oceanographers differ in this correction[2][3] and their estimates range from 20 to 50 If you
believe the first number then the absorption length (Le the inverse of the attenuation coefficient
corrected for scattering) is somewhere between 28n1 and 50m If you believe the 50 correction
then the transmission length is between 35m and 60m In either case the water transparency is
very good
2) Taking an autonomous module[2] eg a photometer and deploying it in situ Three
such deployments were made down to depths of 4000m Since there was no reference cell one
gets relative numbers only The shape we get is consistent with the results of method 1 which
means that we understand the systematics For more details see reference 2
3) A high energy physicists way of doing the measurements ie measuring in situ the light
detected as a function of the distance between the light source and the detector Indeed such a
device was designed and built by Hugh Bradner was used for the DUMAND measurements The
advantage of this technique is that the light beam is not highly collimated so one does not have
to correct for the scattered light The same device[4] was deployed four times in the NESTOR
location and measurements gave a transmission length of 54plusmn1 Om (fig4) This result is clearly
consistent with the one described in 1 above I f one considers that the cost of the detector drops
inversely with the third power of the transmission length I can only say that we are very
fortunate to have such great water transnlission length
Underwater Currents The underwater currents in the proposed NESTOR site were measured in October 1989
JulyAugust 1991 and OctoberlNovember 92 Their values are a few cmsec truly minimal
There is a detailed presentation in a paper by Demidova[51 We will soon embark on a long term
program ofcontinuous measurement of the underwater currents in order to accumulate long term
statistics
Sedimentology
A large number of photographs of the sea bottom around the proposed site were taken
Nine core samples (almost 2 meters long) and 3 core grabs were taken also and careful
sedimentology studies were made The result is nice firm clay good anchoring ground The
detailed sedimentology study is presented in a paper by Trimonis et aH61
Deep Water Cosmic Ray Measurements In The Nestor Site
During July 1991 a collaboration of the Institute for Nuclear Research and the Institute of
Oceanology of the Russian Academy of Sciences and the University of Athens carried out a
successful cruise using the RN VITYAZ off the coast ofPylos We deployed[l] a Russian built
hexagonal structure fig 5a5b5cSd (7m radius) built out of titanium using 10 phototubes (15
inch photocathodes) facing upwards down to a depth of 4100m Six of the phototubes were
located at the comers of the hexagon and four 35 meters below the center We successfully
measured the vertical muon intensity and the angular distribution of downcoming muons As one
can see from figures 6-7 our results at 3300m 3700m and 4100m agree very well with
DUMAND I the deep mine measurements and Miyakes formula
In November 1992 we deployed[7] a linear string of five 15 inch phototubes (again the
photocathodes were facing upwards) This time the deployment was made from the Russian
research vessel Ac Mstislav Keldysh The string was deployed in depths from 3700m to
3900m the vertical intensity of cosmic ray muons and their dependence of the muon flux as a
function of the zenith angle was obtained The results are in good agreement with the previous
measurements and calculations
To summarise at depths between 3700m and 3900m the vertical flux (98plusmn40)middot 10-9
cm-2s- lsr-l The background due to radioactive K40 and water bioluminescence is 597plusmn150
photonscm2middots We note that this is an upper limit because since the phototubes were suspended
from the ship the vertical motion excites the various organisms giving very high values for the
bioluminescence compared to anchored phototubes
Basic Detector Element Omni Directional Module
Instead of using one 15 inch phototube facing down (like DUMAND) we will use two 15
inch phototubes (each in its own protective glass 1 7 inch Benthosphere) tested to 600
Atmospheres of pressure one looking up and the other looking down (fig8 detail) This way we
get a detector element with an isotropic ( 4n) response
Two Dimensional Array Element A 16m Hexagon
Six Omni-Directional Modules wiJl be placed at the corners of a horizontal hexagon and a
seventh one in its center The radius of the hexagon is planned for 16m and the arms made out
of titanium piping This design is a straightforward extension of the hexagonal autonomous
module we used during the tests off Pylos in the summer of 91 and the increase of the hexagon
radius from 7m to 16m may easily be achieved We are investigating the feasibility of
constructing titanium hexagons with 20m radius in order to increase the active detection area
Three Dimensional Element 330m Tower
By stacking hexagons we can built towers figure 8 The vertical distance between these
hexagonal floors will be around 30m this spacing matches well the light transmission length of
55mplusmn10m (at 460nm) we have measured in these waters With 30m inter-hexagonal floor
spacing and 7 phototubes from a lower hexagon looking up and 7 phototubes from a higher
hexagon looking down the active volume between hexagonal floors will be monitored
efficiently A total of 12 such hexagonal floors is planned for one tower At this moment the
number of floors is constrained to 12 by the number of optical fibers in currently commercially
available electro-optical cables for the data transmission to the shore and for the supply of
electrical power to the tower Each floor will be electrically and electronically independent from
the other floors and will have its own optical fiber for data transmission
Single Tower Sensitivity
The beauty of the water Cerenkov technique is that the detector sensitive area reaches out
quite a bit further away than the actual geometrical area of the detector Clearly the effective
area is a function of the energy of the muon In fig9 we see that for 10deg reconstruction accuracy
of the direction of a IOTeV muon the effective area is 20OOOm2 and 50OOOm2 for 103TeV
muons and 40deg reconstruction accuracy( compare this to 400m2 for 1MB and 1000m2 for
MACRO) The angular resolution along the horizontal for a single tower is of course not as
good as needed for point source astronomy simply due to the restricted lever arm Note however
that the predictions for the flux of UHE neutrinos for Active Galactic Nuclei is for a diffuse
background of neutrinos with energies up to 10 16eV so very good pointing is not needed in
order to get started
Full Detector Array eg A Hexagon or Hexagonal Towers
The need for a full 105m2 array can be satisfied with a hexagonal configuration of another
six towers deployed on the apexes of an tOOm or 150m radius hexagon centered around the
original tower fig t O Such an arrangement would provide an overall angular resolution of better
than 1deg excellent for point astronomy and sensitive area bigger than 105m2 for neutrinos of
ITeV The total cost of such an array is less than 15M$ Such a detector would have a sensitive
area ofgt 100OOOm2 angular resolution of lt to enclosed massgt 20 Megatons and would almost
certainly be able to begin the field of high energy neutrino point source astronomy
Off course the possibilities do not stop at 105m2The bcaty of the deep approach is the
potential for following the physics as one gains cxpericnce and first looks at the dataA bigger
detector is obviously possiblcfls are configurations that maximisc low energy sensitivity or
tune on any particular facet of the science that may prove worth pursuing
The Physics Potential Of Nestor With Only One Tower
There is a multitude of existing physics that wc can do with one NESTOR towerwhile
waiting for the events of extratcrrestrial origin to corne in These include atmospheric neushy
trino oscillations long baseline oscillations with CERN (perhaps in conjuction with a deshy
tector at Grand Sasso)
Atmospheric neutrino oscillations
The subject of neutrino oscillations first suggested by Pontecorvo has been a topic of
intense interest for more than 15 years For somc rccent rcviews sce [8) If neutrino oscillations
occur in their simplest form assulning a two flavor oscillation the probability of oscillation
IS
(1)
where dn2 = m~ - m~ is the difference of the nlass eig~nvalLies in eV2 0 is the two flavor
mixing angle L is the v propagation length in Kitorneters and El is the neutrino energy in
GeV
Recent results by the J(AMIOI(A 111D and SUDAN2 collaborations suggest that pershy
haps as much as 40 of the atmospheric lIevents in the encrgy range from 02-15 GeV
have oscillated to some other type of ncutrino (9)(10)[11) Othcr less sensitive experiments
did not record any effect [12] NESTOR will be able to tcst by studying atmospheric neutrino
oscillations at a higher energy legitne ( above 5 Ge V) The higher energy regime diminishes
the dependence of the study on geomagnetic cffccts and on the uncertainties of the Oxyshy
gen cross section and other nuclear effectsThe NESTOIt design is such that the top floors
can be used to veto downcoming cosmic raysTherefore we can he sensitive to neutrinos
arriving from a1l zenith anglesThis way ollr L dependence varicfol from 101ltm to 13000kln
giving NESTOR an unprecedented sensitivity in ~fn2 spanning four orders of magnitude
Further since we intend to study the oscil1atiotls as a disappcarence experiment that is by
nlcasllring the ratio of rnnons coming fron1 dirrclcnt 7-clIith anglcs we will be independent
from theoretical flux predictions which currently arc the source of considerable systematic
uncertainties in I(AMIOKA 111n and SUDAN20ur cXperill1Cnt win be internally normalshy
isable ie comparing the expected nUlnber of neutrinos coming frOin all directions to anyone
we choose to use as the control direction this way Jl1oltiulo solid angle effects the number of
muonlike neutrinos should be constant as a function of zenith if tJICIC is a decrease it would
be caused uniquely by neutrino oscillations ie JnuonJike neutrino oscillations to another
species Figure 11 shows the distance that the neutrinos have transversed from their point
of production as a function of zenith angle
Further our sensitivity will profit from the matter enhanccrnent of the to veosci1lations
We took the density profile of the earth froJn reference (13) For the purpose of this study we
estitnated the incoming neutrino flux by using 3 different calculations those of Butkevitch
et al (14) Mitsui et al (15) and Volkova [Hi] and a fourth one using the low energy spectra of
(17) together with the Volkova spectrum For our energies the flux predictions differ by 10-15
See fig 12and table 1
Evcnts Mean E in GeV E Spectrurn Butkevitch ct al 1043 6877 Mitsui ct al 880 6901 Volkova ct al 956 6365 Gaisscr+ Volkova 862 6690
TabJe 1 Fluxes and Energy cOlnparison
The downcoming cosmic ray muons are usually a Inajor obstacle to downward detection
of contained neutrino events in shallow watcr ltlctcctors but in our case prescnt a difficult but
manageable background Figure 13 shows the flux of downconling nluons per year compared
to the number of contained ncutrino atrllospheric evcnts as a function of the zenith angle
The ratio of signal to background fronl 0 to 60 degrees is of the ordcr of 10 Preliminary
studies have shown that we can reject the downcOJning cosmic ray Inuons at this leveJ by
using veto techniques
Our efficiency to reconstruct a muon with 20 degrees pointing reolution is shown in
figure 14 We are sensitive down to 5 GeVneutdno energy
Finally figure 15 shows the sensitivity we should lwve The systematic errors due to
the separation between vand 1einteractions are not included htlt they are estimated to
be less than 10 therefore comparahle to our statistical errors See the discussion of the
same systematics in the next section (111lt1 reference (181 Note that our sensitivity includes
the IltAMIOIltA solution
Long baseline oscillations with CERN
As we have denlonstrated in the preceding section a 2 1T zenith fit to the expected number of atmospheric neutrinos gives us an unprecedented sensitivity in J1U
2 on the other hand
accelerator experiments provide aJl extrclllcJy useful tool for systenlatic control (pulsed beam
selectivity of v or D) and by selecting the neutrino energy one can study in detail seJected
regions of 07n2 bull A c0l11plelnclltary study to the atrnospheric ncutrino oscillation can be
conducted with a long baseline experitnent with a CERN bcaln (sec (19) for reviews of the
o
long baseline techniques) As part of the work of the LIIC project injection transfer lines
are being designed to bring the fast extracted beams from SPS to the new collider The
primary proton beam for a neutrino production target to feed Gran Sasso with only minor
modifications can be derived frolTI the one TItt8 which links SPSLSS4 to LHCP8 See
reference (20] for more details
On a two dimensional projection CERN Gran Sasso and Nestor are Jined up Calculashy
tions from MMayoud (the head of the CERN surveyors) are reported in table 2 One sees
that a neutrino beam pointing to Nestor would need to he diverted by only 1 degree to the
west in azimuth (easi1y acommoded) and 5 degrees or 75 downwards in declination from
the one pointing to Gran Sasso
Place fjJ Az a Distance CERN G0732 4G2tttt2 - - -Gran Sasso 1357lt1middot1 12lt1525 122502 3283 731 1(ln
NESTOR 213500 363500 12lt11775 852G 1G7G Iltnl
Table 2 Coordinates absolute (fjJ) and relative wrt 1ltt8 CERN beam (Aza) of Gran Sasso and NESTOR (angles are in degrees)
For demonstration purposes we have run the heanl rvf C with the horns used for CHORUS
and NOMAD (in other words not optitllized for our energies) and we have found that for
1019 protons on target (which is equivalent to cUl optirnistic year of running but noting
the fftct that the horn has not been optitnized for 0111 connguration) we should have 27000
events in one tower ( without including our emciency) for a proton beam of 450 GeV and one
order of magnitude fewer events for a proton beam of 1GO GeV The flux energy spectra are
shown in fig 16 The beam diverges at the NESTOR location by about 15 km matching
well the detector dimensions (rv 300 In for one tower)Clearly such an experiment will require
more than one tower approprieteiy configured to enhance et separation
We shall detect the oscillation as a change of the ratio of neutral (NC) to charged current
(CC) interactions since all charged clirrent Ilcevents will apear as NC or muonless events
In the case of oscHlation to liT all CC events will appear rnuonless except the fraction where
the T decays to a e (this fraction is Bt=17 ) there will also be a kinematical suppression
71 (rv 25 ) due to the high mass of the T Therefore the sensitivity to IIT oscillations will be
less than the one to lie If P is the osdl1fttion pTobahility shown in (1) the change of the
ratio for the 11tO lItis oscillation is showil below The case of 1Ito leis obtained by setting
1=1 and 0=0 IinIt + II 11D I
Robll = V - (2) 1 - I + 1711 P
We have appJied the detection efficiency shown in ngure 14
1
The separation of It from e and hadrons in the detector is under study Preliminary Me results indicate that we will be able to distinguish between muonless (NC) and muonshy
full (eC) events by using the time distribution of the events ( Cerenkov light from muons
comes earlier than the one from the hadronic or electromagnctic showers) andor the lonshy
gitudinaJ shower development of the event ( the fnnons (Jistribute their light evenly while
electrons emmit their light according to the devcl0Plnent of the c1ectromagnetic shower)
The systematic effect due to this statistical separation is estimated to be of the order of
10 We are currently insta1ling our code in GEANT to assess in more detail the above
method In the case of V to venlattel effects could enhance the oscillation but as seen in
figures 17 and 18 1676 Km is not enough distance to produce a significant difference from
the matter effects Further as we see in figures 19 and 20 the statistics due to the larger
beam divergence disfavonr the 160 GcVproton heanl option This can only improve with
an optimized beam design We (lre cUllently studying it together wHh ABall The 450
GeVbaseline oscillation with CEllN as one can sec froln figure 18 wi)) cover better the area
of small mixing angles due to better statistics providcd that we will be able to control our
systematics
Sensitivity to Active Galactic Nuclei
We have estimated the cxpected AGN ncutrino events in NESTOR by tI~ing the neutrino
fluxes as they were calcttlatcd for various AGN typcs and parametrized by VStenger (21J
1221 The final nurnber of events is given by the fornHtla
R = p JF(Ev)A(EII)dEII JV( E)dy Jo(x y EII)dx (3)
where F(E) is the differential flux of neutrinos as it is given by VStcngers routine A(E
is the attenuation of the neutrinos due to interaction with the Earth and o(xyE) is the
vN differential cross section and where x and yare thc conventional scaling variables Ea is
the muon energy depending from y and the ncutrino energy via the type Ea=(I-y)E We
integrated over a mean solid angle of 2 7T bull Thc total cross section is a parametrization of the
plots shown at the DUMA NO Proposal [23J where cross sections are ploted versus neutrino
energy The parametrizcd cross sections are lTIultiplied with a terrn involving the structure
functions giving us the differential cross section in tenns of x and y The mean fraction of
the energy of the neutrino taken froll1 the produced fntlOn is 51 for the case of the neutrino
and 66 in the case of the antincutrino
The second integration in our fonnuln involves the integration over the y scaling pashy
nuneter and the effective voltl1ne has to he taken into account The effective volume was
calculated as the product of the effective area tilnes the nluon rangeThe calculation of the
lTItlOn range is based on the formula
I -l a + bEttl - n (4)
b a +bElO
-----~--~--~~---------
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
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- 100 m - 150 m I
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10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
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Figure 11 Variation of oscillation length with zenith angle
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26
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Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
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emphasise that the slope of the plateau is indeed flat and horizontal its depth changes only by
100m over 9 kilometers it is also interesting to note that on a two dimensional projection our
site lies on the extrapolation of a straight line from CERN to Gran Sasso
Water Transmissivity
The water transmissivity at the depth of 3800m is the most important environmental
parameter This is why we have spent a lot of effort to measure it Basically there are three ways
of measuring it
1) taking a large number of samples (47 in our case) from different depths at various
locations in the vicinity of the deployment site and measuring the attenuation coefficient aboard
the oceanographic ship with a highly collimated monochromator spectrophotometerpound21 This
technique yielded an attenuation coefficient ranging from 025 to 045 (fig3) at 4600
Angstroms But the scattering of the light does not take light away from a water Cerenkov
experiment[3] we therefore have to correct the attenuation coefficient for scattering
Oceanographers differ in this correction[2][3] and their estimates range from 20 to 50 If you
believe the first number then the absorption length (Le the inverse of the attenuation coefficient
corrected for scattering) is somewhere between 28n1 and 50m If you believe the 50 correction
then the transmission length is between 35m and 60m In either case the water transparency is
very good
2) Taking an autonomous module[2] eg a photometer and deploying it in situ Three
such deployments were made down to depths of 4000m Since there was no reference cell one
gets relative numbers only The shape we get is consistent with the results of method 1 which
means that we understand the systematics For more details see reference 2
3) A high energy physicists way of doing the measurements ie measuring in situ the light
detected as a function of the distance between the light source and the detector Indeed such a
device was designed and built by Hugh Bradner was used for the DUMAND measurements The
advantage of this technique is that the light beam is not highly collimated so one does not have
to correct for the scattered light The same device[4] was deployed four times in the NESTOR
location and measurements gave a transmission length of 54plusmn1 Om (fig4) This result is clearly
consistent with the one described in 1 above I f one considers that the cost of the detector drops
inversely with the third power of the transmission length I can only say that we are very
fortunate to have such great water transnlission length
Underwater Currents The underwater currents in the proposed NESTOR site were measured in October 1989
JulyAugust 1991 and OctoberlNovember 92 Their values are a few cmsec truly minimal
There is a detailed presentation in a paper by Demidova[51 We will soon embark on a long term
program ofcontinuous measurement of the underwater currents in order to accumulate long term
statistics
Sedimentology
A large number of photographs of the sea bottom around the proposed site were taken
Nine core samples (almost 2 meters long) and 3 core grabs were taken also and careful
sedimentology studies were made The result is nice firm clay good anchoring ground The
detailed sedimentology study is presented in a paper by Trimonis et aH61
Deep Water Cosmic Ray Measurements In The Nestor Site
During July 1991 a collaboration of the Institute for Nuclear Research and the Institute of
Oceanology of the Russian Academy of Sciences and the University of Athens carried out a
successful cruise using the RN VITYAZ off the coast ofPylos We deployed[l] a Russian built
hexagonal structure fig 5a5b5cSd (7m radius) built out of titanium using 10 phototubes (15
inch photocathodes) facing upwards down to a depth of 4100m Six of the phototubes were
located at the comers of the hexagon and four 35 meters below the center We successfully
measured the vertical muon intensity and the angular distribution of downcoming muons As one
can see from figures 6-7 our results at 3300m 3700m and 4100m agree very well with
DUMAND I the deep mine measurements and Miyakes formula
In November 1992 we deployed[7] a linear string of five 15 inch phototubes (again the
photocathodes were facing upwards) This time the deployment was made from the Russian
research vessel Ac Mstislav Keldysh The string was deployed in depths from 3700m to
3900m the vertical intensity of cosmic ray muons and their dependence of the muon flux as a
function of the zenith angle was obtained The results are in good agreement with the previous
measurements and calculations
To summarise at depths between 3700m and 3900m the vertical flux (98plusmn40)middot 10-9
cm-2s- lsr-l The background due to radioactive K40 and water bioluminescence is 597plusmn150
photonscm2middots We note that this is an upper limit because since the phototubes were suspended
from the ship the vertical motion excites the various organisms giving very high values for the
bioluminescence compared to anchored phototubes
Basic Detector Element Omni Directional Module
Instead of using one 15 inch phototube facing down (like DUMAND) we will use two 15
inch phototubes (each in its own protective glass 1 7 inch Benthosphere) tested to 600
Atmospheres of pressure one looking up and the other looking down (fig8 detail) This way we
get a detector element with an isotropic ( 4n) response
Two Dimensional Array Element A 16m Hexagon
Six Omni-Directional Modules wiJl be placed at the corners of a horizontal hexagon and a
seventh one in its center The radius of the hexagon is planned for 16m and the arms made out
of titanium piping This design is a straightforward extension of the hexagonal autonomous
module we used during the tests off Pylos in the summer of 91 and the increase of the hexagon
radius from 7m to 16m may easily be achieved We are investigating the feasibility of
constructing titanium hexagons with 20m radius in order to increase the active detection area
Three Dimensional Element 330m Tower
By stacking hexagons we can built towers figure 8 The vertical distance between these
hexagonal floors will be around 30m this spacing matches well the light transmission length of
55mplusmn10m (at 460nm) we have measured in these waters With 30m inter-hexagonal floor
spacing and 7 phototubes from a lower hexagon looking up and 7 phototubes from a higher
hexagon looking down the active volume between hexagonal floors will be monitored
efficiently A total of 12 such hexagonal floors is planned for one tower At this moment the
number of floors is constrained to 12 by the number of optical fibers in currently commercially
available electro-optical cables for the data transmission to the shore and for the supply of
electrical power to the tower Each floor will be electrically and electronically independent from
the other floors and will have its own optical fiber for data transmission
Single Tower Sensitivity
The beauty of the water Cerenkov technique is that the detector sensitive area reaches out
quite a bit further away than the actual geometrical area of the detector Clearly the effective
area is a function of the energy of the muon In fig9 we see that for 10deg reconstruction accuracy
of the direction of a IOTeV muon the effective area is 20OOOm2 and 50OOOm2 for 103TeV
muons and 40deg reconstruction accuracy( compare this to 400m2 for 1MB and 1000m2 for
MACRO) The angular resolution along the horizontal for a single tower is of course not as
good as needed for point source astronomy simply due to the restricted lever arm Note however
that the predictions for the flux of UHE neutrinos for Active Galactic Nuclei is for a diffuse
background of neutrinos with energies up to 10 16eV so very good pointing is not needed in
order to get started
Full Detector Array eg A Hexagon or Hexagonal Towers
The need for a full 105m2 array can be satisfied with a hexagonal configuration of another
six towers deployed on the apexes of an tOOm or 150m radius hexagon centered around the
original tower fig t O Such an arrangement would provide an overall angular resolution of better
than 1deg excellent for point astronomy and sensitive area bigger than 105m2 for neutrinos of
ITeV The total cost of such an array is less than 15M$ Such a detector would have a sensitive
area ofgt 100OOOm2 angular resolution of lt to enclosed massgt 20 Megatons and would almost
certainly be able to begin the field of high energy neutrino point source astronomy
Off course the possibilities do not stop at 105m2The bcaty of the deep approach is the
potential for following the physics as one gains cxpericnce and first looks at the dataA bigger
detector is obviously possiblcfls are configurations that maximisc low energy sensitivity or
tune on any particular facet of the science that may prove worth pursuing
The Physics Potential Of Nestor With Only One Tower
There is a multitude of existing physics that wc can do with one NESTOR towerwhile
waiting for the events of extratcrrestrial origin to corne in These include atmospheric neushy
trino oscillations long baseline oscillations with CERN (perhaps in conjuction with a deshy
tector at Grand Sasso)
Atmospheric neutrino oscillations
The subject of neutrino oscillations first suggested by Pontecorvo has been a topic of
intense interest for more than 15 years For somc rccent rcviews sce [8) If neutrino oscillations
occur in their simplest form assulning a two flavor oscillation the probability of oscillation
IS
(1)
where dn2 = m~ - m~ is the difference of the nlass eig~nvalLies in eV2 0 is the two flavor
mixing angle L is the v propagation length in Kitorneters and El is the neutrino energy in
GeV
Recent results by the J(AMIOI(A 111D and SUDAN2 collaborations suggest that pershy
haps as much as 40 of the atmospheric lIevents in the encrgy range from 02-15 GeV
have oscillated to some other type of ncutrino (9)(10)[11) Othcr less sensitive experiments
did not record any effect [12] NESTOR will be able to tcst by studying atmospheric neutrino
oscillations at a higher energy legitne ( above 5 Ge V) The higher energy regime diminishes
the dependence of the study on geomagnetic cffccts and on the uncertainties of the Oxyshy
gen cross section and other nuclear effectsThe NESTOIt design is such that the top floors
can be used to veto downcoming cosmic raysTherefore we can he sensitive to neutrinos
arriving from a1l zenith anglesThis way ollr L dependence varicfol from 101ltm to 13000kln
giving NESTOR an unprecedented sensitivity in ~fn2 spanning four orders of magnitude
Further since we intend to study the oscil1atiotls as a disappcarence experiment that is by
nlcasllring the ratio of rnnons coming fron1 dirrclcnt 7-clIith anglcs we will be independent
from theoretical flux predictions which currently arc the source of considerable systematic
uncertainties in I(AMIOKA 111n and SUDAN20ur cXperill1Cnt win be internally normalshy
isable ie comparing the expected nUlnber of neutrinos coming frOin all directions to anyone
we choose to use as the control direction this way Jl1oltiulo solid angle effects the number of
muonlike neutrinos should be constant as a function of zenith if tJICIC is a decrease it would
be caused uniquely by neutrino oscillations ie JnuonJike neutrino oscillations to another
species Figure 11 shows the distance that the neutrinos have transversed from their point
of production as a function of zenith angle
Further our sensitivity will profit from the matter enhanccrnent of the to veosci1lations
We took the density profile of the earth froJn reference (13) For the purpose of this study we
estitnated the incoming neutrino flux by using 3 different calculations those of Butkevitch
et al (14) Mitsui et al (15) and Volkova [Hi] and a fourth one using the low energy spectra of
(17) together with the Volkova spectrum For our energies the flux predictions differ by 10-15
See fig 12and table 1
Evcnts Mean E in GeV E Spectrurn Butkevitch ct al 1043 6877 Mitsui ct al 880 6901 Volkova ct al 956 6365 Gaisscr+ Volkova 862 6690
TabJe 1 Fluxes and Energy cOlnparison
The downcoming cosmic ray muons are usually a Inajor obstacle to downward detection
of contained neutrino events in shallow watcr ltlctcctors but in our case prescnt a difficult but
manageable background Figure 13 shows the flux of downconling nluons per year compared
to the number of contained ncutrino atrllospheric evcnts as a function of the zenith angle
The ratio of signal to background fronl 0 to 60 degrees is of the ordcr of 10 Preliminary
studies have shown that we can reject the downcOJning cosmic ray Inuons at this leveJ by
using veto techniques
Our efficiency to reconstruct a muon with 20 degrees pointing reolution is shown in
figure 14 We are sensitive down to 5 GeVneutdno energy
Finally figure 15 shows the sensitivity we should lwve The systematic errors due to
the separation between vand 1einteractions are not included htlt they are estimated to
be less than 10 therefore comparahle to our statistical errors See the discussion of the
same systematics in the next section (111lt1 reference (181 Note that our sensitivity includes
the IltAMIOIltA solution
Long baseline oscillations with CERN
As we have denlonstrated in the preceding section a 2 1T zenith fit to the expected number of atmospheric neutrinos gives us an unprecedented sensitivity in J1U
2 on the other hand
accelerator experiments provide aJl extrclllcJy useful tool for systenlatic control (pulsed beam
selectivity of v or D) and by selecting the neutrino energy one can study in detail seJected
regions of 07n2 bull A c0l11plelnclltary study to the atrnospheric ncutrino oscillation can be
conducted with a long baseline experitnent with a CERN bcaln (sec (19) for reviews of the
o
long baseline techniques) As part of the work of the LIIC project injection transfer lines
are being designed to bring the fast extracted beams from SPS to the new collider The
primary proton beam for a neutrino production target to feed Gran Sasso with only minor
modifications can be derived frolTI the one TItt8 which links SPSLSS4 to LHCP8 See
reference (20] for more details
On a two dimensional projection CERN Gran Sasso and Nestor are Jined up Calculashy
tions from MMayoud (the head of the CERN surveyors) are reported in table 2 One sees
that a neutrino beam pointing to Nestor would need to he diverted by only 1 degree to the
west in azimuth (easi1y acommoded) and 5 degrees or 75 downwards in declination from
the one pointing to Gran Sasso
Place fjJ Az a Distance CERN G0732 4G2tttt2 - - -Gran Sasso 1357lt1middot1 12lt1525 122502 3283 731 1(ln
NESTOR 213500 363500 12lt11775 852G 1G7G Iltnl
Table 2 Coordinates absolute (fjJ) and relative wrt 1ltt8 CERN beam (Aza) of Gran Sasso and NESTOR (angles are in degrees)
For demonstration purposes we have run the heanl rvf C with the horns used for CHORUS
and NOMAD (in other words not optitllized for our energies) and we have found that for
1019 protons on target (which is equivalent to cUl optirnistic year of running but noting
the fftct that the horn has not been optitnized for 0111 connguration) we should have 27000
events in one tower ( without including our emciency) for a proton beam of 450 GeV and one
order of magnitude fewer events for a proton beam of 1GO GeV The flux energy spectra are
shown in fig 16 The beam diverges at the NESTOR location by about 15 km matching
well the detector dimensions (rv 300 In for one tower)Clearly such an experiment will require
more than one tower approprieteiy configured to enhance et separation
We shall detect the oscillation as a change of the ratio of neutral (NC) to charged current
(CC) interactions since all charged clirrent Ilcevents will apear as NC or muonless events
In the case of oscHlation to liT all CC events will appear rnuonless except the fraction where
the T decays to a e (this fraction is Bt=17 ) there will also be a kinematical suppression
71 (rv 25 ) due to the high mass of the T Therefore the sensitivity to IIT oscillations will be
less than the one to lie If P is the osdl1fttion pTobahility shown in (1) the change of the
ratio for the 11tO lItis oscillation is showil below The case of 1Ito leis obtained by setting
1=1 and 0=0 IinIt + II 11D I
Robll = V - (2) 1 - I + 1711 P
We have appJied the detection efficiency shown in ngure 14
1
The separation of It from e and hadrons in the detector is under study Preliminary Me results indicate that we will be able to distinguish between muonless (NC) and muonshy
full (eC) events by using the time distribution of the events ( Cerenkov light from muons
comes earlier than the one from the hadronic or electromagnctic showers) andor the lonshy
gitudinaJ shower development of the event ( the fnnons (Jistribute their light evenly while
electrons emmit their light according to the devcl0Plnent of the c1ectromagnetic shower)
The systematic effect due to this statistical separation is estimated to be of the order of
10 We are currently insta1ling our code in GEANT to assess in more detail the above
method In the case of V to venlattel effects could enhance the oscillation but as seen in
figures 17 and 18 1676 Km is not enough distance to produce a significant difference from
the matter effects Further as we see in figures 19 and 20 the statistics due to the larger
beam divergence disfavonr the 160 GcVproton heanl option This can only improve with
an optimized beam design We (lre cUllently studying it together wHh ABall The 450
GeVbaseline oscillation with CEllN as one can sec froln figure 18 wi)) cover better the area
of small mixing angles due to better statistics providcd that we will be able to control our
systematics
Sensitivity to Active Galactic Nuclei
We have estimated the cxpected AGN ncutrino events in NESTOR by tI~ing the neutrino
fluxes as they were calcttlatcd for various AGN typcs and parametrized by VStenger (21J
1221 The final nurnber of events is given by the fornHtla
R = p JF(Ev)A(EII)dEII JV( E)dy Jo(x y EII)dx (3)
where F(E) is the differential flux of neutrinos as it is given by VStcngers routine A(E
is the attenuation of the neutrinos due to interaction with the Earth and o(xyE) is the
vN differential cross section and where x and yare thc conventional scaling variables Ea is
the muon energy depending from y and the ncutrino energy via the type Ea=(I-y)E We
integrated over a mean solid angle of 2 7T bull Thc total cross section is a parametrization of the
plots shown at the DUMA NO Proposal [23J where cross sections are ploted versus neutrino
energy The parametrizcd cross sections are lTIultiplied with a terrn involving the structure
functions giving us the differential cross section in tenns of x and y The mean fraction of
the energy of the neutrino taken froll1 the produced fntlOn is 51 for the case of the neutrino
and 66 in the case of the antincutrino
The second integration in our fonnuln involves the integration over the y scaling pashy
nuneter and the effective voltl1ne has to he taken into account The effective volume was
calculated as the product of the effective area tilnes the nluon rangeThe calculation of the
lTItlOn range is based on the formula
I -l a + bEttl - n (4)
b a +bElO
-----~--~--~~---------
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
ATLANTIC bEPAlTMENT OF P P SHIRSHOV INStil UTE OF OCEANOLOGY kUSf1AN ACADtMY Of SCIENCES
Compiled 1y MVlden~
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Scale 1100000
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FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
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10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
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Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
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Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
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007
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Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
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Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
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Figure 21 Dirruse iGNs
statistics
Sedimentology
A large number of photographs of the sea bottom around the proposed site were taken
Nine core samples (almost 2 meters long) and 3 core grabs were taken also and careful
sedimentology studies were made The result is nice firm clay good anchoring ground The
detailed sedimentology study is presented in a paper by Trimonis et aH61
Deep Water Cosmic Ray Measurements In The Nestor Site
During July 1991 a collaboration of the Institute for Nuclear Research and the Institute of
Oceanology of the Russian Academy of Sciences and the University of Athens carried out a
successful cruise using the RN VITYAZ off the coast ofPylos We deployed[l] a Russian built
hexagonal structure fig 5a5b5cSd (7m radius) built out of titanium using 10 phototubes (15
inch photocathodes) facing upwards down to a depth of 4100m Six of the phototubes were
located at the comers of the hexagon and four 35 meters below the center We successfully
measured the vertical muon intensity and the angular distribution of downcoming muons As one
can see from figures 6-7 our results at 3300m 3700m and 4100m agree very well with
DUMAND I the deep mine measurements and Miyakes formula
In November 1992 we deployed[7] a linear string of five 15 inch phototubes (again the
photocathodes were facing upwards) This time the deployment was made from the Russian
research vessel Ac Mstislav Keldysh The string was deployed in depths from 3700m to
3900m the vertical intensity of cosmic ray muons and their dependence of the muon flux as a
function of the zenith angle was obtained The results are in good agreement with the previous
measurements and calculations
To summarise at depths between 3700m and 3900m the vertical flux (98plusmn40)middot 10-9
cm-2s- lsr-l The background due to radioactive K40 and water bioluminescence is 597plusmn150
photonscm2middots We note that this is an upper limit because since the phototubes were suspended
from the ship the vertical motion excites the various organisms giving very high values for the
bioluminescence compared to anchored phototubes
Basic Detector Element Omni Directional Module
Instead of using one 15 inch phototube facing down (like DUMAND) we will use two 15
inch phototubes (each in its own protective glass 1 7 inch Benthosphere) tested to 600
Atmospheres of pressure one looking up and the other looking down (fig8 detail) This way we
get a detector element with an isotropic ( 4n) response
Two Dimensional Array Element A 16m Hexagon
Six Omni-Directional Modules wiJl be placed at the corners of a horizontal hexagon and a
seventh one in its center The radius of the hexagon is planned for 16m and the arms made out
of titanium piping This design is a straightforward extension of the hexagonal autonomous
module we used during the tests off Pylos in the summer of 91 and the increase of the hexagon
radius from 7m to 16m may easily be achieved We are investigating the feasibility of
constructing titanium hexagons with 20m radius in order to increase the active detection area
Three Dimensional Element 330m Tower
By stacking hexagons we can built towers figure 8 The vertical distance between these
hexagonal floors will be around 30m this spacing matches well the light transmission length of
55mplusmn10m (at 460nm) we have measured in these waters With 30m inter-hexagonal floor
spacing and 7 phototubes from a lower hexagon looking up and 7 phototubes from a higher
hexagon looking down the active volume between hexagonal floors will be monitored
efficiently A total of 12 such hexagonal floors is planned for one tower At this moment the
number of floors is constrained to 12 by the number of optical fibers in currently commercially
available electro-optical cables for the data transmission to the shore and for the supply of
electrical power to the tower Each floor will be electrically and electronically independent from
the other floors and will have its own optical fiber for data transmission
Single Tower Sensitivity
The beauty of the water Cerenkov technique is that the detector sensitive area reaches out
quite a bit further away than the actual geometrical area of the detector Clearly the effective
area is a function of the energy of the muon In fig9 we see that for 10deg reconstruction accuracy
of the direction of a IOTeV muon the effective area is 20OOOm2 and 50OOOm2 for 103TeV
muons and 40deg reconstruction accuracy( compare this to 400m2 for 1MB and 1000m2 for
MACRO) The angular resolution along the horizontal for a single tower is of course not as
good as needed for point source astronomy simply due to the restricted lever arm Note however
that the predictions for the flux of UHE neutrinos for Active Galactic Nuclei is for a diffuse
background of neutrinos with energies up to 10 16eV so very good pointing is not needed in
order to get started
Full Detector Array eg A Hexagon or Hexagonal Towers
The need for a full 105m2 array can be satisfied with a hexagonal configuration of another
six towers deployed on the apexes of an tOOm or 150m radius hexagon centered around the
original tower fig t O Such an arrangement would provide an overall angular resolution of better
than 1deg excellent for point astronomy and sensitive area bigger than 105m2 for neutrinos of
ITeV The total cost of such an array is less than 15M$ Such a detector would have a sensitive
area ofgt 100OOOm2 angular resolution of lt to enclosed massgt 20 Megatons and would almost
certainly be able to begin the field of high energy neutrino point source astronomy
Off course the possibilities do not stop at 105m2The bcaty of the deep approach is the
potential for following the physics as one gains cxpericnce and first looks at the dataA bigger
detector is obviously possiblcfls are configurations that maximisc low energy sensitivity or
tune on any particular facet of the science that may prove worth pursuing
The Physics Potential Of Nestor With Only One Tower
There is a multitude of existing physics that wc can do with one NESTOR towerwhile
waiting for the events of extratcrrestrial origin to corne in These include atmospheric neushy
trino oscillations long baseline oscillations with CERN (perhaps in conjuction with a deshy
tector at Grand Sasso)
Atmospheric neutrino oscillations
The subject of neutrino oscillations first suggested by Pontecorvo has been a topic of
intense interest for more than 15 years For somc rccent rcviews sce [8) If neutrino oscillations
occur in their simplest form assulning a two flavor oscillation the probability of oscillation
IS
(1)
where dn2 = m~ - m~ is the difference of the nlass eig~nvalLies in eV2 0 is the two flavor
mixing angle L is the v propagation length in Kitorneters and El is the neutrino energy in
GeV
Recent results by the J(AMIOI(A 111D and SUDAN2 collaborations suggest that pershy
haps as much as 40 of the atmospheric lIevents in the encrgy range from 02-15 GeV
have oscillated to some other type of ncutrino (9)(10)[11) Othcr less sensitive experiments
did not record any effect [12] NESTOR will be able to tcst by studying atmospheric neutrino
oscillations at a higher energy legitne ( above 5 Ge V) The higher energy regime diminishes
the dependence of the study on geomagnetic cffccts and on the uncertainties of the Oxyshy
gen cross section and other nuclear effectsThe NESTOIt design is such that the top floors
can be used to veto downcoming cosmic raysTherefore we can he sensitive to neutrinos
arriving from a1l zenith anglesThis way ollr L dependence varicfol from 101ltm to 13000kln
giving NESTOR an unprecedented sensitivity in ~fn2 spanning four orders of magnitude
Further since we intend to study the oscil1atiotls as a disappcarence experiment that is by
nlcasllring the ratio of rnnons coming fron1 dirrclcnt 7-clIith anglcs we will be independent
from theoretical flux predictions which currently arc the source of considerable systematic
uncertainties in I(AMIOKA 111n and SUDAN20ur cXperill1Cnt win be internally normalshy
isable ie comparing the expected nUlnber of neutrinos coming frOin all directions to anyone
we choose to use as the control direction this way Jl1oltiulo solid angle effects the number of
muonlike neutrinos should be constant as a function of zenith if tJICIC is a decrease it would
be caused uniquely by neutrino oscillations ie JnuonJike neutrino oscillations to another
species Figure 11 shows the distance that the neutrinos have transversed from their point
of production as a function of zenith angle
Further our sensitivity will profit from the matter enhanccrnent of the to veosci1lations
We took the density profile of the earth froJn reference (13) For the purpose of this study we
estitnated the incoming neutrino flux by using 3 different calculations those of Butkevitch
et al (14) Mitsui et al (15) and Volkova [Hi] and a fourth one using the low energy spectra of
(17) together with the Volkova spectrum For our energies the flux predictions differ by 10-15
See fig 12and table 1
Evcnts Mean E in GeV E Spectrurn Butkevitch ct al 1043 6877 Mitsui ct al 880 6901 Volkova ct al 956 6365 Gaisscr+ Volkova 862 6690
TabJe 1 Fluxes and Energy cOlnparison
The downcoming cosmic ray muons are usually a Inajor obstacle to downward detection
of contained neutrino events in shallow watcr ltlctcctors but in our case prescnt a difficult but
manageable background Figure 13 shows the flux of downconling nluons per year compared
to the number of contained ncutrino atrllospheric evcnts as a function of the zenith angle
The ratio of signal to background fronl 0 to 60 degrees is of the ordcr of 10 Preliminary
studies have shown that we can reject the downcOJning cosmic ray Inuons at this leveJ by
using veto techniques
Our efficiency to reconstruct a muon with 20 degrees pointing reolution is shown in
figure 14 We are sensitive down to 5 GeVneutdno energy
Finally figure 15 shows the sensitivity we should lwve The systematic errors due to
the separation between vand 1einteractions are not included htlt they are estimated to
be less than 10 therefore comparahle to our statistical errors See the discussion of the
same systematics in the next section (111lt1 reference (181 Note that our sensitivity includes
the IltAMIOIltA solution
Long baseline oscillations with CERN
As we have denlonstrated in the preceding section a 2 1T zenith fit to the expected number of atmospheric neutrinos gives us an unprecedented sensitivity in J1U
2 on the other hand
accelerator experiments provide aJl extrclllcJy useful tool for systenlatic control (pulsed beam
selectivity of v or D) and by selecting the neutrino energy one can study in detail seJected
regions of 07n2 bull A c0l11plelnclltary study to the atrnospheric ncutrino oscillation can be
conducted with a long baseline experitnent with a CERN bcaln (sec (19) for reviews of the
o
long baseline techniques) As part of the work of the LIIC project injection transfer lines
are being designed to bring the fast extracted beams from SPS to the new collider The
primary proton beam for a neutrino production target to feed Gran Sasso with only minor
modifications can be derived frolTI the one TItt8 which links SPSLSS4 to LHCP8 See
reference (20] for more details
On a two dimensional projection CERN Gran Sasso and Nestor are Jined up Calculashy
tions from MMayoud (the head of the CERN surveyors) are reported in table 2 One sees
that a neutrino beam pointing to Nestor would need to he diverted by only 1 degree to the
west in azimuth (easi1y acommoded) and 5 degrees or 75 downwards in declination from
the one pointing to Gran Sasso
Place fjJ Az a Distance CERN G0732 4G2tttt2 - - -Gran Sasso 1357lt1middot1 12lt1525 122502 3283 731 1(ln
NESTOR 213500 363500 12lt11775 852G 1G7G Iltnl
Table 2 Coordinates absolute (fjJ) and relative wrt 1ltt8 CERN beam (Aza) of Gran Sasso and NESTOR (angles are in degrees)
For demonstration purposes we have run the heanl rvf C with the horns used for CHORUS
and NOMAD (in other words not optitllized for our energies) and we have found that for
1019 protons on target (which is equivalent to cUl optirnistic year of running but noting
the fftct that the horn has not been optitnized for 0111 connguration) we should have 27000
events in one tower ( without including our emciency) for a proton beam of 450 GeV and one
order of magnitude fewer events for a proton beam of 1GO GeV The flux energy spectra are
shown in fig 16 The beam diverges at the NESTOR location by about 15 km matching
well the detector dimensions (rv 300 In for one tower)Clearly such an experiment will require
more than one tower approprieteiy configured to enhance et separation
We shall detect the oscillation as a change of the ratio of neutral (NC) to charged current
(CC) interactions since all charged clirrent Ilcevents will apear as NC or muonless events
In the case of oscHlation to liT all CC events will appear rnuonless except the fraction where
the T decays to a e (this fraction is Bt=17 ) there will also be a kinematical suppression
71 (rv 25 ) due to the high mass of the T Therefore the sensitivity to IIT oscillations will be
less than the one to lie If P is the osdl1fttion pTobahility shown in (1) the change of the
ratio for the 11tO lItis oscillation is showil below The case of 1Ito leis obtained by setting
1=1 and 0=0 IinIt + II 11D I
Robll = V - (2) 1 - I + 1711 P
We have appJied the detection efficiency shown in ngure 14
1
The separation of It from e and hadrons in the detector is under study Preliminary Me results indicate that we will be able to distinguish between muonless (NC) and muonshy
full (eC) events by using the time distribution of the events ( Cerenkov light from muons
comes earlier than the one from the hadronic or electromagnctic showers) andor the lonshy
gitudinaJ shower development of the event ( the fnnons (Jistribute their light evenly while
electrons emmit their light according to the devcl0Plnent of the c1ectromagnetic shower)
The systematic effect due to this statistical separation is estimated to be of the order of
10 We are currently insta1ling our code in GEANT to assess in more detail the above
method In the case of V to venlattel effects could enhance the oscillation but as seen in
figures 17 and 18 1676 Km is not enough distance to produce a significant difference from
the matter effects Further as we see in figures 19 and 20 the statistics due to the larger
beam divergence disfavonr the 160 GcVproton heanl option This can only improve with
an optimized beam design We (lre cUllently studying it together wHh ABall The 450
GeVbaseline oscillation with CEllN as one can sec froln figure 18 wi)) cover better the area
of small mixing angles due to better statistics providcd that we will be able to control our
systematics
Sensitivity to Active Galactic Nuclei
We have estimated the cxpected AGN ncutrino events in NESTOR by tI~ing the neutrino
fluxes as they were calcttlatcd for various AGN typcs and parametrized by VStenger (21J
1221 The final nurnber of events is given by the fornHtla
R = p JF(Ev)A(EII)dEII JV( E)dy Jo(x y EII)dx (3)
where F(E) is the differential flux of neutrinos as it is given by VStcngers routine A(E
is the attenuation of the neutrinos due to interaction with the Earth and o(xyE) is the
vN differential cross section and where x and yare thc conventional scaling variables Ea is
the muon energy depending from y and the ncutrino energy via the type Ea=(I-y)E We
integrated over a mean solid angle of 2 7T bull Thc total cross section is a parametrization of the
plots shown at the DUMA NO Proposal [23J where cross sections are ploted versus neutrino
energy The parametrizcd cross sections are lTIultiplied with a terrn involving the structure
functions giving us the differential cross section in tenns of x and y The mean fraction of
the energy of the neutrino taken froll1 the produced fntlOn is 51 for the case of the neutrino
and 66 in the case of the antincutrino
The second integration in our fonnuln involves the integration over the y scaling pashy
nuneter and the effective voltl1ne has to he taken into account The effective volume was
calculated as the product of the effective area tilnes the nluon rangeThe calculation of the
lTItlOn range is based on the formula
I -l a + bEttl - n (4)
b a +bElO
-----~--~--~~---------
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
ATLANTIC bEPAlTMENT OF P P SHIRSHOV INStil UTE OF OCEANOLOGY kUSf1AN ACADtMY Of SCIENCES
Compiled 1y MVlden~
Pilo Area _ bull U tlp
Scale 1100000
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FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
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Q -Q to
~ = middot2
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10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
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Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
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5 CI e o
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-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
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Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
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1 0
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Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
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Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
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Figure 21 Dirruse iGNs
seventh one in its center The radius of the hexagon is planned for 16m and the arms made out
of titanium piping This design is a straightforward extension of the hexagonal autonomous
module we used during the tests off Pylos in the summer of 91 and the increase of the hexagon
radius from 7m to 16m may easily be achieved We are investigating the feasibility of
constructing titanium hexagons with 20m radius in order to increase the active detection area
Three Dimensional Element 330m Tower
By stacking hexagons we can built towers figure 8 The vertical distance between these
hexagonal floors will be around 30m this spacing matches well the light transmission length of
55mplusmn10m (at 460nm) we have measured in these waters With 30m inter-hexagonal floor
spacing and 7 phototubes from a lower hexagon looking up and 7 phototubes from a higher
hexagon looking down the active volume between hexagonal floors will be monitored
efficiently A total of 12 such hexagonal floors is planned for one tower At this moment the
number of floors is constrained to 12 by the number of optical fibers in currently commercially
available electro-optical cables for the data transmission to the shore and for the supply of
electrical power to the tower Each floor will be electrically and electronically independent from
the other floors and will have its own optical fiber for data transmission
Single Tower Sensitivity
The beauty of the water Cerenkov technique is that the detector sensitive area reaches out
quite a bit further away than the actual geometrical area of the detector Clearly the effective
area is a function of the energy of the muon In fig9 we see that for 10deg reconstruction accuracy
of the direction of a IOTeV muon the effective area is 20OOOm2 and 50OOOm2 for 103TeV
muons and 40deg reconstruction accuracy( compare this to 400m2 for 1MB and 1000m2 for
MACRO) The angular resolution along the horizontal for a single tower is of course not as
good as needed for point source astronomy simply due to the restricted lever arm Note however
that the predictions for the flux of UHE neutrinos for Active Galactic Nuclei is for a diffuse
background of neutrinos with energies up to 10 16eV so very good pointing is not needed in
order to get started
Full Detector Array eg A Hexagon or Hexagonal Towers
The need for a full 105m2 array can be satisfied with a hexagonal configuration of another
six towers deployed on the apexes of an tOOm or 150m radius hexagon centered around the
original tower fig t O Such an arrangement would provide an overall angular resolution of better
than 1deg excellent for point astronomy and sensitive area bigger than 105m2 for neutrinos of
ITeV The total cost of such an array is less than 15M$ Such a detector would have a sensitive
area ofgt 100OOOm2 angular resolution of lt to enclosed massgt 20 Megatons and would almost
certainly be able to begin the field of high energy neutrino point source astronomy
Off course the possibilities do not stop at 105m2The bcaty of the deep approach is the
potential for following the physics as one gains cxpericnce and first looks at the dataA bigger
detector is obviously possiblcfls are configurations that maximisc low energy sensitivity or
tune on any particular facet of the science that may prove worth pursuing
The Physics Potential Of Nestor With Only One Tower
There is a multitude of existing physics that wc can do with one NESTOR towerwhile
waiting for the events of extratcrrestrial origin to corne in These include atmospheric neushy
trino oscillations long baseline oscillations with CERN (perhaps in conjuction with a deshy
tector at Grand Sasso)
Atmospheric neutrino oscillations
The subject of neutrino oscillations first suggested by Pontecorvo has been a topic of
intense interest for more than 15 years For somc rccent rcviews sce [8) If neutrino oscillations
occur in their simplest form assulning a two flavor oscillation the probability of oscillation
IS
(1)
where dn2 = m~ - m~ is the difference of the nlass eig~nvalLies in eV2 0 is the two flavor
mixing angle L is the v propagation length in Kitorneters and El is the neutrino energy in
GeV
Recent results by the J(AMIOI(A 111D and SUDAN2 collaborations suggest that pershy
haps as much as 40 of the atmospheric lIevents in the encrgy range from 02-15 GeV
have oscillated to some other type of ncutrino (9)(10)[11) Othcr less sensitive experiments
did not record any effect [12] NESTOR will be able to tcst by studying atmospheric neutrino
oscillations at a higher energy legitne ( above 5 Ge V) The higher energy regime diminishes
the dependence of the study on geomagnetic cffccts and on the uncertainties of the Oxyshy
gen cross section and other nuclear effectsThe NESTOIt design is such that the top floors
can be used to veto downcoming cosmic raysTherefore we can he sensitive to neutrinos
arriving from a1l zenith anglesThis way ollr L dependence varicfol from 101ltm to 13000kln
giving NESTOR an unprecedented sensitivity in ~fn2 spanning four orders of magnitude
Further since we intend to study the oscil1atiotls as a disappcarence experiment that is by
nlcasllring the ratio of rnnons coming fron1 dirrclcnt 7-clIith anglcs we will be independent
from theoretical flux predictions which currently arc the source of considerable systematic
uncertainties in I(AMIOKA 111n and SUDAN20ur cXperill1Cnt win be internally normalshy
isable ie comparing the expected nUlnber of neutrinos coming frOin all directions to anyone
we choose to use as the control direction this way Jl1oltiulo solid angle effects the number of
muonlike neutrinos should be constant as a function of zenith if tJICIC is a decrease it would
be caused uniquely by neutrino oscillations ie JnuonJike neutrino oscillations to another
species Figure 11 shows the distance that the neutrinos have transversed from their point
of production as a function of zenith angle
Further our sensitivity will profit from the matter enhanccrnent of the to veosci1lations
We took the density profile of the earth froJn reference (13) For the purpose of this study we
estitnated the incoming neutrino flux by using 3 different calculations those of Butkevitch
et al (14) Mitsui et al (15) and Volkova [Hi] and a fourth one using the low energy spectra of
(17) together with the Volkova spectrum For our energies the flux predictions differ by 10-15
See fig 12and table 1
Evcnts Mean E in GeV E Spectrurn Butkevitch ct al 1043 6877 Mitsui ct al 880 6901 Volkova ct al 956 6365 Gaisscr+ Volkova 862 6690
TabJe 1 Fluxes and Energy cOlnparison
The downcoming cosmic ray muons are usually a Inajor obstacle to downward detection
of contained neutrino events in shallow watcr ltlctcctors but in our case prescnt a difficult but
manageable background Figure 13 shows the flux of downconling nluons per year compared
to the number of contained ncutrino atrllospheric evcnts as a function of the zenith angle
The ratio of signal to background fronl 0 to 60 degrees is of the ordcr of 10 Preliminary
studies have shown that we can reject the downcOJning cosmic ray Inuons at this leveJ by
using veto techniques
Our efficiency to reconstruct a muon with 20 degrees pointing reolution is shown in
figure 14 We are sensitive down to 5 GeVneutdno energy
Finally figure 15 shows the sensitivity we should lwve The systematic errors due to
the separation between vand 1einteractions are not included htlt they are estimated to
be less than 10 therefore comparahle to our statistical errors See the discussion of the
same systematics in the next section (111lt1 reference (181 Note that our sensitivity includes
the IltAMIOIltA solution
Long baseline oscillations with CERN
As we have denlonstrated in the preceding section a 2 1T zenith fit to the expected number of atmospheric neutrinos gives us an unprecedented sensitivity in J1U
2 on the other hand
accelerator experiments provide aJl extrclllcJy useful tool for systenlatic control (pulsed beam
selectivity of v or D) and by selecting the neutrino energy one can study in detail seJected
regions of 07n2 bull A c0l11plelnclltary study to the atrnospheric ncutrino oscillation can be
conducted with a long baseline experitnent with a CERN bcaln (sec (19) for reviews of the
o
long baseline techniques) As part of the work of the LIIC project injection transfer lines
are being designed to bring the fast extracted beams from SPS to the new collider The
primary proton beam for a neutrino production target to feed Gran Sasso with only minor
modifications can be derived frolTI the one TItt8 which links SPSLSS4 to LHCP8 See
reference (20] for more details
On a two dimensional projection CERN Gran Sasso and Nestor are Jined up Calculashy
tions from MMayoud (the head of the CERN surveyors) are reported in table 2 One sees
that a neutrino beam pointing to Nestor would need to he diverted by only 1 degree to the
west in azimuth (easi1y acommoded) and 5 degrees or 75 downwards in declination from
the one pointing to Gran Sasso
Place fjJ Az a Distance CERN G0732 4G2tttt2 - - -Gran Sasso 1357lt1middot1 12lt1525 122502 3283 731 1(ln
NESTOR 213500 363500 12lt11775 852G 1G7G Iltnl
Table 2 Coordinates absolute (fjJ) and relative wrt 1ltt8 CERN beam (Aza) of Gran Sasso and NESTOR (angles are in degrees)
For demonstration purposes we have run the heanl rvf C with the horns used for CHORUS
and NOMAD (in other words not optitllized for our energies) and we have found that for
1019 protons on target (which is equivalent to cUl optirnistic year of running but noting
the fftct that the horn has not been optitnized for 0111 connguration) we should have 27000
events in one tower ( without including our emciency) for a proton beam of 450 GeV and one
order of magnitude fewer events for a proton beam of 1GO GeV The flux energy spectra are
shown in fig 16 The beam diverges at the NESTOR location by about 15 km matching
well the detector dimensions (rv 300 In for one tower)Clearly such an experiment will require
more than one tower approprieteiy configured to enhance et separation
We shall detect the oscillation as a change of the ratio of neutral (NC) to charged current
(CC) interactions since all charged clirrent Ilcevents will apear as NC or muonless events
In the case of oscHlation to liT all CC events will appear rnuonless except the fraction where
the T decays to a e (this fraction is Bt=17 ) there will also be a kinematical suppression
71 (rv 25 ) due to the high mass of the T Therefore the sensitivity to IIT oscillations will be
less than the one to lie If P is the osdl1fttion pTobahility shown in (1) the change of the
ratio for the 11tO lItis oscillation is showil below The case of 1Ito leis obtained by setting
1=1 and 0=0 IinIt + II 11D I
Robll = V - (2) 1 - I + 1711 P
We have appJied the detection efficiency shown in ngure 14
1
The separation of It from e and hadrons in the detector is under study Preliminary Me results indicate that we will be able to distinguish between muonless (NC) and muonshy
full (eC) events by using the time distribution of the events ( Cerenkov light from muons
comes earlier than the one from the hadronic or electromagnctic showers) andor the lonshy
gitudinaJ shower development of the event ( the fnnons (Jistribute their light evenly while
electrons emmit their light according to the devcl0Plnent of the c1ectromagnetic shower)
The systematic effect due to this statistical separation is estimated to be of the order of
10 We are currently insta1ling our code in GEANT to assess in more detail the above
method In the case of V to venlattel effects could enhance the oscillation but as seen in
figures 17 and 18 1676 Km is not enough distance to produce a significant difference from
the matter effects Further as we see in figures 19 and 20 the statistics due to the larger
beam divergence disfavonr the 160 GcVproton heanl option This can only improve with
an optimized beam design We (lre cUllently studying it together wHh ABall The 450
GeVbaseline oscillation with CEllN as one can sec froln figure 18 wi)) cover better the area
of small mixing angles due to better statistics providcd that we will be able to control our
systematics
Sensitivity to Active Galactic Nuclei
We have estimated the cxpected AGN ncutrino events in NESTOR by tI~ing the neutrino
fluxes as they were calcttlatcd for various AGN typcs and parametrized by VStenger (21J
1221 The final nurnber of events is given by the fornHtla
R = p JF(Ev)A(EII)dEII JV( E)dy Jo(x y EII)dx (3)
where F(E) is the differential flux of neutrinos as it is given by VStcngers routine A(E
is the attenuation of the neutrinos due to interaction with the Earth and o(xyE) is the
vN differential cross section and where x and yare thc conventional scaling variables Ea is
the muon energy depending from y and the ncutrino energy via the type Ea=(I-y)E We
integrated over a mean solid angle of 2 7T bull Thc total cross section is a parametrization of the
plots shown at the DUMA NO Proposal [23J where cross sections are ploted versus neutrino
energy The parametrizcd cross sections are lTIultiplied with a terrn involving the structure
functions giving us the differential cross section in tenns of x and y The mean fraction of
the energy of the neutrino taken froll1 the produced fntlOn is 51 for the case of the neutrino
and 66 in the case of the antincutrino
The second integration in our fonnuln involves the integration over the y scaling pashy
nuneter and the effective voltl1ne has to he taken into account The effective volume was
calculated as the product of the effective area tilnes the nluon rangeThe calculation of the
lTItlOn range is based on the formula
I -l a + bEttl - n (4)
b a +bElO
-----~--~--~~---------
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
ATLANTIC bEPAlTMENT OF P P SHIRSHOV INStil UTE OF OCEANOLOGY kUSf1AN ACADtMY Of SCIENCES
Compiled 1y MVlden~
Pilo Area _ bull U tlp
Scale 1100000
Figure 2
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detectors arm (titanium)~ batteries
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FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
Ca e
Q -Q to
~ = middot2
+01 10 I CU
Z -)
10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
cu0 e fiJ
o~
Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
002
001
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Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
i
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t 0
__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
0- 0-1 0-1
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1 0
gt 1cu 10
5 CI
0 e
10
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I bullbull Ll
Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
I
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- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
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Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
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10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
Off course the possibilities do not stop at 105m2The bcaty of the deep approach is the
potential for following the physics as one gains cxpericnce and first looks at the dataA bigger
detector is obviously possiblcfls are configurations that maximisc low energy sensitivity or
tune on any particular facet of the science that may prove worth pursuing
The Physics Potential Of Nestor With Only One Tower
There is a multitude of existing physics that wc can do with one NESTOR towerwhile
waiting for the events of extratcrrestrial origin to corne in These include atmospheric neushy
trino oscillations long baseline oscillations with CERN (perhaps in conjuction with a deshy
tector at Grand Sasso)
Atmospheric neutrino oscillations
The subject of neutrino oscillations first suggested by Pontecorvo has been a topic of
intense interest for more than 15 years For somc rccent rcviews sce [8) If neutrino oscillations
occur in their simplest form assulning a two flavor oscillation the probability of oscillation
IS
(1)
where dn2 = m~ - m~ is the difference of the nlass eig~nvalLies in eV2 0 is the two flavor
mixing angle L is the v propagation length in Kitorneters and El is the neutrino energy in
GeV
Recent results by the J(AMIOI(A 111D and SUDAN2 collaborations suggest that pershy
haps as much as 40 of the atmospheric lIevents in the encrgy range from 02-15 GeV
have oscillated to some other type of ncutrino (9)(10)[11) Othcr less sensitive experiments
did not record any effect [12] NESTOR will be able to tcst by studying atmospheric neutrino
oscillations at a higher energy legitne ( above 5 Ge V) The higher energy regime diminishes
the dependence of the study on geomagnetic cffccts and on the uncertainties of the Oxyshy
gen cross section and other nuclear effectsThe NESTOIt design is such that the top floors
can be used to veto downcoming cosmic raysTherefore we can he sensitive to neutrinos
arriving from a1l zenith anglesThis way ollr L dependence varicfol from 101ltm to 13000kln
giving NESTOR an unprecedented sensitivity in ~fn2 spanning four orders of magnitude
Further since we intend to study the oscil1atiotls as a disappcarence experiment that is by
nlcasllring the ratio of rnnons coming fron1 dirrclcnt 7-clIith anglcs we will be independent
from theoretical flux predictions which currently arc the source of considerable systematic
uncertainties in I(AMIOKA 111n and SUDAN20ur cXperill1Cnt win be internally normalshy
isable ie comparing the expected nUlnber of neutrinos coming frOin all directions to anyone
we choose to use as the control direction this way Jl1oltiulo solid angle effects the number of
muonlike neutrinos should be constant as a function of zenith if tJICIC is a decrease it would
be caused uniquely by neutrino oscillations ie JnuonJike neutrino oscillations to another
species Figure 11 shows the distance that the neutrinos have transversed from their point
of production as a function of zenith angle
Further our sensitivity will profit from the matter enhanccrnent of the to veosci1lations
We took the density profile of the earth froJn reference (13) For the purpose of this study we
estitnated the incoming neutrino flux by using 3 different calculations those of Butkevitch
et al (14) Mitsui et al (15) and Volkova [Hi] and a fourth one using the low energy spectra of
(17) together with the Volkova spectrum For our energies the flux predictions differ by 10-15
See fig 12and table 1
Evcnts Mean E in GeV E Spectrurn Butkevitch ct al 1043 6877 Mitsui ct al 880 6901 Volkova ct al 956 6365 Gaisscr+ Volkova 862 6690
TabJe 1 Fluxes and Energy cOlnparison
The downcoming cosmic ray muons are usually a Inajor obstacle to downward detection
of contained neutrino events in shallow watcr ltlctcctors but in our case prescnt a difficult but
manageable background Figure 13 shows the flux of downconling nluons per year compared
to the number of contained ncutrino atrllospheric evcnts as a function of the zenith angle
The ratio of signal to background fronl 0 to 60 degrees is of the ordcr of 10 Preliminary
studies have shown that we can reject the downcOJning cosmic ray Inuons at this leveJ by
using veto techniques
Our efficiency to reconstruct a muon with 20 degrees pointing reolution is shown in
figure 14 We are sensitive down to 5 GeVneutdno energy
Finally figure 15 shows the sensitivity we should lwve The systematic errors due to
the separation between vand 1einteractions are not included htlt they are estimated to
be less than 10 therefore comparahle to our statistical errors See the discussion of the
same systematics in the next section (111lt1 reference (181 Note that our sensitivity includes
the IltAMIOIltA solution
Long baseline oscillations with CERN
As we have denlonstrated in the preceding section a 2 1T zenith fit to the expected number of atmospheric neutrinos gives us an unprecedented sensitivity in J1U
2 on the other hand
accelerator experiments provide aJl extrclllcJy useful tool for systenlatic control (pulsed beam
selectivity of v or D) and by selecting the neutrino energy one can study in detail seJected
regions of 07n2 bull A c0l11plelnclltary study to the atrnospheric ncutrino oscillation can be
conducted with a long baseline experitnent with a CERN bcaln (sec (19) for reviews of the
o
long baseline techniques) As part of the work of the LIIC project injection transfer lines
are being designed to bring the fast extracted beams from SPS to the new collider The
primary proton beam for a neutrino production target to feed Gran Sasso with only minor
modifications can be derived frolTI the one TItt8 which links SPSLSS4 to LHCP8 See
reference (20] for more details
On a two dimensional projection CERN Gran Sasso and Nestor are Jined up Calculashy
tions from MMayoud (the head of the CERN surveyors) are reported in table 2 One sees
that a neutrino beam pointing to Nestor would need to he diverted by only 1 degree to the
west in azimuth (easi1y acommoded) and 5 degrees or 75 downwards in declination from
the one pointing to Gran Sasso
Place fjJ Az a Distance CERN G0732 4G2tttt2 - - -Gran Sasso 1357lt1middot1 12lt1525 122502 3283 731 1(ln
NESTOR 213500 363500 12lt11775 852G 1G7G Iltnl
Table 2 Coordinates absolute (fjJ) and relative wrt 1ltt8 CERN beam (Aza) of Gran Sasso and NESTOR (angles are in degrees)
For demonstration purposes we have run the heanl rvf C with the horns used for CHORUS
and NOMAD (in other words not optitllized for our energies) and we have found that for
1019 protons on target (which is equivalent to cUl optirnistic year of running but noting
the fftct that the horn has not been optitnized for 0111 connguration) we should have 27000
events in one tower ( without including our emciency) for a proton beam of 450 GeV and one
order of magnitude fewer events for a proton beam of 1GO GeV The flux energy spectra are
shown in fig 16 The beam diverges at the NESTOR location by about 15 km matching
well the detector dimensions (rv 300 In for one tower)Clearly such an experiment will require
more than one tower approprieteiy configured to enhance et separation
We shall detect the oscillation as a change of the ratio of neutral (NC) to charged current
(CC) interactions since all charged clirrent Ilcevents will apear as NC or muonless events
In the case of oscHlation to liT all CC events will appear rnuonless except the fraction where
the T decays to a e (this fraction is Bt=17 ) there will also be a kinematical suppression
71 (rv 25 ) due to the high mass of the T Therefore the sensitivity to IIT oscillations will be
less than the one to lie If P is the osdl1fttion pTobahility shown in (1) the change of the
ratio for the 11tO lItis oscillation is showil below The case of 1Ito leis obtained by setting
1=1 and 0=0 IinIt + II 11D I
Robll = V - (2) 1 - I + 1711 P
We have appJied the detection efficiency shown in ngure 14
1
The separation of It from e and hadrons in the detector is under study Preliminary Me results indicate that we will be able to distinguish between muonless (NC) and muonshy
full (eC) events by using the time distribution of the events ( Cerenkov light from muons
comes earlier than the one from the hadronic or electromagnctic showers) andor the lonshy
gitudinaJ shower development of the event ( the fnnons (Jistribute their light evenly while
electrons emmit their light according to the devcl0Plnent of the c1ectromagnetic shower)
The systematic effect due to this statistical separation is estimated to be of the order of
10 We are currently insta1ling our code in GEANT to assess in more detail the above
method In the case of V to venlattel effects could enhance the oscillation but as seen in
figures 17 and 18 1676 Km is not enough distance to produce a significant difference from
the matter effects Further as we see in figures 19 and 20 the statistics due to the larger
beam divergence disfavonr the 160 GcVproton heanl option This can only improve with
an optimized beam design We (lre cUllently studying it together wHh ABall The 450
GeVbaseline oscillation with CEllN as one can sec froln figure 18 wi)) cover better the area
of small mixing angles due to better statistics providcd that we will be able to control our
systematics
Sensitivity to Active Galactic Nuclei
We have estimated the cxpected AGN ncutrino events in NESTOR by tI~ing the neutrino
fluxes as they were calcttlatcd for various AGN typcs and parametrized by VStenger (21J
1221 The final nurnber of events is given by the fornHtla
R = p JF(Ev)A(EII)dEII JV( E)dy Jo(x y EII)dx (3)
where F(E) is the differential flux of neutrinos as it is given by VStcngers routine A(E
is the attenuation of the neutrinos due to interaction with the Earth and o(xyE) is the
vN differential cross section and where x and yare thc conventional scaling variables Ea is
the muon energy depending from y and the ncutrino energy via the type Ea=(I-y)E We
integrated over a mean solid angle of 2 7T bull Thc total cross section is a parametrization of the
plots shown at the DUMA NO Proposal [23J where cross sections are ploted versus neutrino
energy The parametrizcd cross sections are lTIultiplied with a terrn involving the structure
functions giving us the differential cross section in tenns of x and y The mean fraction of
the energy of the neutrino taken froll1 the produced fntlOn is 51 for the case of the neutrino
and 66 in the case of the antincutrino
The second integration in our fonnuln involves the integration over the y scaling pashy
nuneter and the effective voltl1ne has to he taken into account The effective volume was
calculated as the product of the effective area tilnes the nluon rangeThe calculation of the
lTItlOn range is based on the formula
I -l a + bEttl - n (4)
b a +bElO
-----~--~--~~---------
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
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- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
Ca e
Q -Q to
~ = middot2
+01 10 I CU
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10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
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o~
Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
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-to
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-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
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Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
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__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
0- 0-1 0-1
Figure 17 Long Baseline Oscillation 10 efor 160 GeV
1 0
gt 1cu 10
5 CI
0 e
10
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~
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Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
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- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
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10
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gtcv
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II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
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Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
species Figure 11 shows the distance that the neutrinos have transversed from their point
of production as a function of zenith angle
Further our sensitivity will profit from the matter enhanccrnent of the to veosci1lations
We took the density profile of the earth froJn reference (13) For the purpose of this study we
estitnated the incoming neutrino flux by using 3 different calculations those of Butkevitch
et al (14) Mitsui et al (15) and Volkova [Hi] and a fourth one using the low energy spectra of
(17) together with the Volkova spectrum For our energies the flux predictions differ by 10-15
See fig 12and table 1
Evcnts Mean E in GeV E Spectrurn Butkevitch ct al 1043 6877 Mitsui ct al 880 6901 Volkova ct al 956 6365 Gaisscr+ Volkova 862 6690
TabJe 1 Fluxes and Energy cOlnparison
The downcoming cosmic ray muons are usually a Inajor obstacle to downward detection
of contained neutrino events in shallow watcr ltlctcctors but in our case prescnt a difficult but
manageable background Figure 13 shows the flux of downconling nluons per year compared
to the number of contained ncutrino atrllospheric evcnts as a function of the zenith angle
The ratio of signal to background fronl 0 to 60 degrees is of the ordcr of 10 Preliminary
studies have shown that we can reject the downcOJning cosmic ray Inuons at this leveJ by
using veto techniques
Our efficiency to reconstruct a muon with 20 degrees pointing reolution is shown in
figure 14 We are sensitive down to 5 GeVneutdno energy
Finally figure 15 shows the sensitivity we should lwve The systematic errors due to
the separation between vand 1einteractions are not included htlt they are estimated to
be less than 10 therefore comparahle to our statistical errors See the discussion of the
same systematics in the next section (111lt1 reference (181 Note that our sensitivity includes
the IltAMIOIltA solution
Long baseline oscillations with CERN
As we have denlonstrated in the preceding section a 2 1T zenith fit to the expected number of atmospheric neutrinos gives us an unprecedented sensitivity in J1U
2 on the other hand
accelerator experiments provide aJl extrclllcJy useful tool for systenlatic control (pulsed beam
selectivity of v or D) and by selecting the neutrino energy one can study in detail seJected
regions of 07n2 bull A c0l11plelnclltary study to the atrnospheric ncutrino oscillation can be
conducted with a long baseline experitnent with a CERN bcaln (sec (19) for reviews of the
o
long baseline techniques) As part of the work of the LIIC project injection transfer lines
are being designed to bring the fast extracted beams from SPS to the new collider The
primary proton beam for a neutrino production target to feed Gran Sasso with only minor
modifications can be derived frolTI the one TItt8 which links SPSLSS4 to LHCP8 See
reference (20] for more details
On a two dimensional projection CERN Gran Sasso and Nestor are Jined up Calculashy
tions from MMayoud (the head of the CERN surveyors) are reported in table 2 One sees
that a neutrino beam pointing to Nestor would need to he diverted by only 1 degree to the
west in azimuth (easi1y acommoded) and 5 degrees or 75 downwards in declination from
the one pointing to Gran Sasso
Place fjJ Az a Distance CERN G0732 4G2tttt2 - - -Gran Sasso 1357lt1middot1 12lt1525 122502 3283 731 1(ln
NESTOR 213500 363500 12lt11775 852G 1G7G Iltnl
Table 2 Coordinates absolute (fjJ) and relative wrt 1ltt8 CERN beam (Aza) of Gran Sasso and NESTOR (angles are in degrees)
For demonstration purposes we have run the heanl rvf C with the horns used for CHORUS
and NOMAD (in other words not optitllized for our energies) and we have found that for
1019 protons on target (which is equivalent to cUl optirnistic year of running but noting
the fftct that the horn has not been optitnized for 0111 connguration) we should have 27000
events in one tower ( without including our emciency) for a proton beam of 450 GeV and one
order of magnitude fewer events for a proton beam of 1GO GeV The flux energy spectra are
shown in fig 16 The beam diverges at the NESTOR location by about 15 km matching
well the detector dimensions (rv 300 In for one tower)Clearly such an experiment will require
more than one tower approprieteiy configured to enhance et separation
We shall detect the oscillation as a change of the ratio of neutral (NC) to charged current
(CC) interactions since all charged clirrent Ilcevents will apear as NC or muonless events
In the case of oscHlation to liT all CC events will appear rnuonless except the fraction where
the T decays to a e (this fraction is Bt=17 ) there will also be a kinematical suppression
71 (rv 25 ) due to the high mass of the T Therefore the sensitivity to IIT oscillations will be
less than the one to lie If P is the osdl1fttion pTobahility shown in (1) the change of the
ratio for the 11tO lItis oscillation is showil below The case of 1Ito leis obtained by setting
1=1 and 0=0 IinIt + II 11D I
Robll = V - (2) 1 - I + 1711 P
We have appJied the detection efficiency shown in ngure 14
1
The separation of It from e and hadrons in the detector is under study Preliminary Me results indicate that we will be able to distinguish between muonless (NC) and muonshy
full (eC) events by using the time distribution of the events ( Cerenkov light from muons
comes earlier than the one from the hadronic or electromagnctic showers) andor the lonshy
gitudinaJ shower development of the event ( the fnnons (Jistribute their light evenly while
electrons emmit their light according to the devcl0Plnent of the c1ectromagnetic shower)
The systematic effect due to this statistical separation is estimated to be of the order of
10 We are currently insta1ling our code in GEANT to assess in more detail the above
method In the case of V to venlattel effects could enhance the oscillation but as seen in
figures 17 and 18 1676 Km is not enough distance to produce a significant difference from
the matter effects Further as we see in figures 19 and 20 the statistics due to the larger
beam divergence disfavonr the 160 GcVproton heanl option This can only improve with
an optimized beam design We (lre cUllently studying it together wHh ABall The 450
GeVbaseline oscillation with CEllN as one can sec froln figure 18 wi)) cover better the area
of small mixing angles due to better statistics providcd that we will be able to control our
systematics
Sensitivity to Active Galactic Nuclei
We have estimated the cxpected AGN ncutrino events in NESTOR by tI~ing the neutrino
fluxes as they were calcttlatcd for various AGN typcs and parametrized by VStenger (21J
1221 The final nurnber of events is given by the fornHtla
R = p JF(Ev)A(EII)dEII JV( E)dy Jo(x y EII)dx (3)
where F(E) is the differential flux of neutrinos as it is given by VStcngers routine A(E
is the attenuation of the neutrinos due to interaction with the Earth and o(xyE) is the
vN differential cross section and where x and yare thc conventional scaling variables Ea is
the muon energy depending from y and the ncutrino energy via the type Ea=(I-y)E We
integrated over a mean solid angle of 2 7T bull Thc total cross section is a parametrization of the
plots shown at the DUMA NO Proposal [23J where cross sections are ploted versus neutrino
energy The parametrizcd cross sections are lTIultiplied with a terrn involving the structure
functions giving us the differential cross section in tenns of x and y The mean fraction of
the energy of the neutrino taken froll1 the produced fntlOn is 51 for the case of the neutrino
and 66 in the case of the antincutrino
The second integration in our fonnuln involves the integration over the y scaling pashy
nuneter and the effective voltl1ne has to he taken into account The effective volume was
calculated as the product of the effective area tilnes the nluon rangeThe calculation of the
lTItlOn range is based on the formula
I -l a + bEttl - n (4)
b a +bElO
-----~--~--~~---------
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
ATLANTIC bEPAlTMENT OF P P SHIRSHOV INStil UTE OF OCEANOLOGY kUSf1AN ACADtMY Of SCIENCES
Compiled 1y MVlden~
Pilo Area _ bull U tlp
Scale 1100000
Figure 2
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FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
Ca e
Q -Q to
~ = middot2
+01 10 I CU
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10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
cu0 e fiJ
o~
Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
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002
001
o
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Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
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o
long baseline techniques) As part of the work of the LIIC project injection transfer lines
are being designed to bring the fast extracted beams from SPS to the new collider The
primary proton beam for a neutrino production target to feed Gran Sasso with only minor
modifications can be derived frolTI the one TItt8 which links SPSLSS4 to LHCP8 See
reference (20] for more details
On a two dimensional projection CERN Gran Sasso and Nestor are Jined up Calculashy
tions from MMayoud (the head of the CERN surveyors) are reported in table 2 One sees
that a neutrino beam pointing to Nestor would need to he diverted by only 1 degree to the
west in azimuth (easi1y acommoded) and 5 degrees or 75 downwards in declination from
the one pointing to Gran Sasso
Place fjJ Az a Distance CERN G0732 4G2tttt2 - - -Gran Sasso 1357lt1middot1 12lt1525 122502 3283 731 1(ln
NESTOR 213500 363500 12lt11775 852G 1G7G Iltnl
Table 2 Coordinates absolute (fjJ) and relative wrt 1ltt8 CERN beam (Aza) of Gran Sasso and NESTOR (angles are in degrees)
For demonstration purposes we have run the heanl rvf C with the horns used for CHORUS
and NOMAD (in other words not optitllized for our energies) and we have found that for
1019 protons on target (which is equivalent to cUl optirnistic year of running but noting
the fftct that the horn has not been optitnized for 0111 connguration) we should have 27000
events in one tower ( without including our emciency) for a proton beam of 450 GeV and one
order of magnitude fewer events for a proton beam of 1GO GeV The flux energy spectra are
shown in fig 16 The beam diverges at the NESTOR location by about 15 km matching
well the detector dimensions (rv 300 In for one tower)Clearly such an experiment will require
more than one tower approprieteiy configured to enhance et separation
We shall detect the oscillation as a change of the ratio of neutral (NC) to charged current
(CC) interactions since all charged clirrent Ilcevents will apear as NC or muonless events
In the case of oscHlation to liT all CC events will appear rnuonless except the fraction where
the T decays to a e (this fraction is Bt=17 ) there will also be a kinematical suppression
71 (rv 25 ) due to the high mass of the T Therefore the sensitivity to IIT oscillations will be
less than the one to lie If P is the osdl1fttion pTobahility shown in (1) the change of the
ratio for the 11tO lItis oscillation is showil below The case of 1Ito leis obtained by setting
1=1 and 0=0 IinIt + II 11D I
Robll = V - (2) 1 - I + 1711 P
We have appJied the detection efficiency shown in ngure 14
1
The separation of It from e and hadrons in the detector is under study Preliminary Me results indicate that we will be able to distinguish between muonless (NC) and muonshy
full (eC) events by using the time distribution of the events ( Cerenkov light from muons
comes earlier than the one from the hadronic or electromagnctic showers) andor the lonshy
gitudinaJ shower development of the event ( the fnnons (Jistribute their light evenly while
electrons emmit their light according to the devcl0Plnent of the c1ectromagnetic shower)
The systematic effect due to this statistical separation is estimated to be of the order of
10 We are currently insta1ling our code in GEANT to assess in more detail the above
method In the case of V to venlattel effects could enhance the oscillation but as seen in
figures 17 and 18 1676 Km is not enough distance to produce a significant difference from
the matter effects Further as we see in figures 19 and 20 the statistics due to the larger
beam divergence disfavonr the 160 GcVproton heanl option This can only improve with
an optimized beam design We (lre cUllently studying it together wHh ABall The 450
GeVbaseline oscillation with CEllN as one can sec froln figure 18 wi)) cover better the area
of small mixing angles due to better statistics providcd that we will be able to control our
systematics
Sensitivity to Active Galactic Nuclei
We have estimated the cxpected AGN ncutrino events in NESTOR by tI~ing the neutrino
fluxes as they were calcttlatcd for various AGN typcs and parametrized by VStenger (21J
1221 The final nurnber of events is given by the fornHtla
R = p JF(Ev)A(EII)dEII JV( E)dy Jo(x y EII)dx (3)
where F(E) is the differential flux of neutrinos as it is given by VStcngers routine A(E
is the attenuation of the neutrinos due to interaction with the Earth and o(xyE) is the
vN differential cross section and where x and yare thc conventional scaling variables Ea is
the muon energy depending from y and the ncutrino energy via the type Ea=(I-y)E We
integrated over a mean solid angle of 2 7T bull Thc total cross section is a parametrization of the
plots shown at the DUMA NO Proposal [23J where cross sections are ploted versus neutrino
energy The parametrizcd cross sections are lTIultiplied with a terrn involving the structure
functions giving us the differential cross section in tenns of x and y The mean fraction of
the energy of the neutrino taken froll1 the produced fntlOn is 51 for the case of the neutrino
and 66 in the case of the antincutrino
The second integration in our fonnuln involves the integration over the y scaling pashy
nuneter and the effective voltl1ne has to he taken into account The effective volume was
calculated as the product of the effective area tilnes the nluon rangeThe calculation of the
lTItlOn range is based on the formula
I -l a + bEttl - n (4)
b a +bElO
-----~--~--~~---------
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
ATLANTIC bEPAlTMENT OF P P SHIRSHOV INStil UTE OF OCEANOLOGY kUSf1AN ACADtMY Of SCIENCES
Compiled 1y MVlden~
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Figure 2
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AUTONOMOUS DETECTOR to ship HEXAGONAL MODULE DEPLOYED FROM THE RU UITYAZ OFF PYLOS
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~iftII1~-++II~J~~sectM~~lm~~ampJI 10 shore -- 15 miles
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l -130 In
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Figu
re 9
FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
Ca e
Q -Q to
~ = middot2
+01 10 I CU
Z -)
10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
cu0 e fiJ
o~
Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
002
001
o
Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
i
MlfER ([rr[ctS tbullbullbull
1NClUDpoundDgt 1CU 0
-C
CI
Cl e to
t 0
__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
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Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
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e o
10
J1f- 180 CaV
Cmiddotmiddotmiddotmiddotmiddotmiddotmiddot
- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
1
The separation of It from e and hadrons in the detector is under study Preliminary Me results indicate that we will be able to distinguish between muonless (NC) and muonshy
full (eC) events by using the time distribution of the events ( Cerenkov light from muons
comes earlier than the one from the hadronic or electromagnctic showers) andor the lonshy
gitudinaJ shower development of the event ( the fnnons (Jistribute their light evenly while
electrons emmit their light according to the devcl0Plnent of the c1ectromagnetic shower)
The systematic effect due to this statistical separation is estimated to be of the order of
10 We are currently insta1ling our code in GEANT to assess in more detail the above
method In the case of V to venlattel effects could enhance the oscillation but as seen in
figures 17 and 18 1676 Km is not enough distance to produce a significant difference from
the matter effects Further as we see in figures 19 and 20 the statistics due to the larger
beam divergence disfavonr the 160 GcVproton heanl option This can only improve with
an optimized beam design We (lre cUllently studying it together wHh ABall The 450
GeVbaseline oscillation with CEllN as one can sec froln figure 18 wi)) cover better the area
of small mixing angles due to better statistics providcd that we will be able to control our
systematics
Sensitivity to Active Galactic Nuclei
We have estimated the cxpected AGN ncutrino events in NESTOR by tI~ing the neutrino
fluxes as they were calcttlatcd for various AGN typcs and parametrized by VStenger (21J
1221 The final nurnber of events is given by the fornHtla
R = p JF(Ev)A(EII)dEII JV( E)dy Jo(x y EII)dx (3)
where F(E) is the differential flux of neutrinos as it is given by VStcngers routine A(E
is the attenuation of the neutrinos due to interaction with the Earth and o(xyE) is the
vN differential cross section and where x and yare thc conventional scaling variables Ea is
the muon energy depending from y and the ncutrino energy via the type Ea=(I-y)E We
integrated over a mean solid angle of 2 7T bull Thc total cross section is a parametrization of the
plots shown at the DUMA NO Proposal [23J where cross sections are ploted versus neutrino
energy The parametrizcd cross sections are lTIultiplied with a terrn involving the structure
functions giving us the differential cross section in tenns of x and y The mean fraction of
the energy of the neutrino taken froll1 the produced fntlOn is 51 for the case of the neutrino
and 66 in the case of the antincutrino
The second integration in our fonnuln involves the integration over the y scaling pashy
nuneter and the effective voltl1ne has to he taken into account The effective volume was
calculated as the product of the effective area tilnes the nluon rangeThe calculation of the
lTItlOn range is based on the formula
I -l a + bEttl - n (4)
b a +bElO
-----~--~--~~---------
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
ATLANTIC bEPAlTMENT OF P P SHIRSHOV INStil UTE OF OCEANOLOGY kUSf1AN ACADtMY Of SCIENCES
Compiled 1y MVlden~
Pilo Area _ bull U tlp
Scale 1100000
Figure 2
I
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4
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re 3
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10
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h
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Figu
re 4
T
rans
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sion
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e vs
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ee lo
catio
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near
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futu
re N
EST
OR
site
a0
~ 1deg ~ j 4
0
J I ~ ~ ~0 i
AUTONOMOUS DETECTOR to ship HEXAGONAL MODULE DEPLOYED FROM THE RU UITYAZ OFF PYLOS
bull~--------__ 7 m ~-----------~ ------middot7 m
electronicsceble
G= $ ~~~~rllllLtu~-lIlamp~-Imiddot~1tj~27i=-s() 6 pmtmiddot S IT ~ 6 pmtmiddot s
detectors arm (titanium)~ batteries
4 pmts
Figure 5a
Figure 5h
Ie
Figure 5c
I t
Figure 5d
-- --~ - ~ w
t - - ~
i-2
iJ
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6
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7 f
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D S
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TOR
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1
2 3
4 s
Dep
th (
len
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1--16m-7
300 Ktons contained volume
each noor is electriclIy and electronically independent
3800 m
phototubes
NOT TO SCALE
S electro-optical cable (~bers J fiberfloor)
~iftII1~-++II~J~~sectM~~lm~~ampJI 10 shore -- 15 miles
Figure 8
l -130 In
330 m
EFFE
CTI
VE
ARE
A
ver
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MUO
N EN
ERG
Y
iOO
OO
40
middot ac
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2rn
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O
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accu
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20
00
0
1000
0 -1
1
0
10
101
re
V
Figu
re 9
FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
Ca e
Q -Q to
~ = middot2
+01 10 I CU
Z -)
10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
cu0 e fiJ
o~
Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
002
001
o
Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
i
MlfER ([rr[ctS tbullbullbull
1NClUDpoundDgt 1CU 0
-C
CI
Cl e to
t 0
__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
0- 0-1 0-1
Figure 17 Long Baseline Oscillation 10 efor 160 GeV
1 0
gt 1cu 10
5 CI
0 e
10
t 10
MAU[R ~ tJAlltR (-middotmiddotmiddotmiddotcmiddotmiddotmiddot~middotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddot 4- ~riCSUff CTS - INClUl)[DINClUDED
~
I bullbull Ll
Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
I
~ -I 10
5 Ct
e o
10
J1f- 180 CaV
Cmiddotmiddotmiddotmiddotmiddotmiddotmiddot
- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
IV
In conclusion it will be cxtrclnely djfficult to see individual sources with one year of
running ( an average of 1 event is expected froln most hnninous sources) while we should
detect IV 80 events of diffused AGNs above the atmospheric neutrino background (above IV
150 TeV figure 21)
References
1 LlCResvanis et aI NESTORA Neutrino Partide Astrophysics Underwater Laboratory
for the Mediterranean lligh EnelYY Nefttdno All1ophysics WOlkstop Hawaii March 1992
VJ Stenger Editor
2 SA1lthanaev and AFIltuleshov ~1e~StlreTnCJlts of water transparency South- West of
Greece Proceedings of the tnd NESTOR Intcnlalionai IVofksholJ 1992 LlCResvanis editor
3 II Dradner Attenuation of light in clear deep ocean water Proceedings of the nJ
NESTOR Intelational lVofA~shol) 1992 LIltflcsvalJis editor
4 EGAnassontzis etal ~1eaStlrCnlcl1t of light transmissivity in clear and deep sea water
Proceedings of the tnd NESTOR Inte1national lVolkshop 1992 LIltResv8nis editor
5 TRA Demidova and IA Repin Investigation of neRr hoUotn currents in Inouse pit in the
vicinity of NESTOR area Proceedings of the tud NESTOIl International WOfkshop 1992
LIltResvanis editor
6 ETrimonis Geomorphology and bottonl scciinJcnts of the Pylos area Proceedings of the
fnd NESTOR lnternational lVo7ksholJ 1992 LKRcsvanis editor
7 EGAnassontzis etaJ NgSTOH progress rcport f31d International Cosmic Ray Conshy
ference Calgary 1993
8 S~1nilenky Neutrino Mixing DFTT 6792 November 1992 AAcker JLearned
SPakvasa TJWeiler UH-511-746-92 VAND-TJI-92-6 ~fay 1992 Sublnitted to Physics Letshy
lefs B May 1992 John Bahcall At17olhysics PfelJrillt Series IASSNS-AST 9259 December
1992 C Rubbia CERN-PPE93-08
9 ICSHirata etal Phys Lefl D280 146 (1992)
10 DCasper etalPhY8 Rev LeU 662561 (1991)
11 f1aury Goodman et ai ANL-J1EP-CP-92-121
12 Ch Berger et a1P11Y8 Leli B227 -189 (1989) Tv1Ag1ietta et aI EurophY8 Lett 8
611 (1989)
13 L Wolfenstein Phys RCl D Vol 17(9) 1 MAY 1978 p2369 Eric D Carlson Phys
Rev D Vol 34(5)1 Septcnlher 1986 pltJ5tJ (used especially for density)
14 AVButkevich Sov Nuclear Phys 50 (1989) 112
15 (C Mitsui Y Minorikawa II K011l0ri Nttovo (ilnrnlo v9C n5 p995-1019
16 LVVolkova Sov NurI Phys 31 (UJ80) 1510
17 G Barr TIltGaisscr TStancv Physiral RCtiew D 39(3) June 1989 GBattistoni
etaJ Nucleaf InsltunlCllt5 and Afdhotls in Physics Research 219( 1984) 300-310 Bionta
I I
cta1 Phys Rev Let 5middot1(21) 198) a11d Plrylt Het l bull ) lR(J) 1988
1ft VStenger intcrnal J)UIf 1 ND Hport
19 Stfphcll J PIIU(E FEHllILIB-Conr-912)J T S(pt(rllh(r 1))J ~ltnt1ry Gooornan
1 N L-JI EP-CP-92-17 Surnolnry talk of thc IFor~8ol) on IJo71g lJn8dine Neullino Oltcilshy
lulionltFerrnilahNovf1l11wr 17-20 1))I RBfrllst(in Fri~RIllLAB Conr-92fiJ Jdcas for a
L01lg- Baseline Neutrino Iletfctor Fehruary 1))2
20 C Hnhbia CEllN-PPE91-08
21 lIigh Energy NC11trino A~lrophy~ics Potential Sonrers and tlHir Ultlcnvater Detection
VICTOR 1 STENGI~R Prorecflillgs or t1w 2Hd NFSTOIl ucnJalio71ul lV01ksh01 1992
LTltH(svanis editor
22 VJStenger II NUOfIO (im(lo Vo1)( N 2 I nR() pt17) The Igtdrfltfrrr~triaJ Neutrino
Flux Srnsitivify or Undergrolllld lJHl illd(rs(il 1111011 I)(l(dor~
21 IllJfv1AND proposal If De 2-RR AlI~lI~f I)RR
Figure 1
13
ISOBATfIS
CONTOURS OF EQUAL DEPTII
The lighthouse of Sapientza will be the counting room Then the data will be transmitted to PYLOS by cable or microwave link
21-410 bull21eetO
ATLANTIC bEPAlTMENT OF P P SHIRSHOV INStil UTE OF OCEANOLOGY kUSf1AN ACADtMY Of SCIENCES
Compiled 1y MVlden~
Pilo Area _ bull U tlp
Scale 1100000
Figure 2
I
~
~050ni~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
E
--
) c 0
4
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I
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q
0 3
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00~00
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1 1
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re 3
r
P
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~
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h
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Figu
re 4
T
rans
mis
sion
dis
tanc
e vs
dep
th a
t thr
ee lo
catio
ns
near
the
futu
re N
EST
OR
site
a0
~ 1deg ~ j 4
0
J I ~ ~ ~0 i
AUTONOMOUS DETECTOR to ship HEXAGONAL MODULE DEPLOYED FROM THE RU UITYAZ OFF PYLOS
bull~--------__ 7 m ~-----------~ ------middot7 m
electronicsceble
G= $ ~~~~rllllLtu~-lIlamp~-Imiddot~1tj~27i=-s() 6 pmtmiddot S IT ~ 6 pmtmiddot s
detectors arm (titanium)~ batteries
4 pmts
Figure 5a
Figure 5h
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Figure 5c
I t
Figure 5d
-- --~ - ~ w
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ATLANTIC bEPAlTMENT OF P P SHIRSHOV INStil UTE OF OCEANOLOGY kUSf1AN ACADtMY Of SCIENCES
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FULL NEsrrOR ARRAY
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Figure 11 Variation of oscillation length with zenith angle
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FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
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TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
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Figure 11 Variation of oscillation length with zenith angle
10
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Energy in GeV
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Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
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Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
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Figu
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FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
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10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
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Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
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Z -)
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Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
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Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
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Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
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gtQJ
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(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
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002
001
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Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
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Figure 11 Variation of oscillation length with zenith angle
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Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
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Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
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Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
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5 CI e o
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(sin2 lheta) 2
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007
008
005
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002
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Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
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Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
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10 10-1 10-
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Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
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10
5 Ct
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Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
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each noor is electriclIy and electronically independent
3800 m
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NOT TO SCALE
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~iftII1~-++II~J~~sectM~~lm~~ampJI 10 shore -- 15 miles
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101
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Figu
re 9
FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
Ca e
Q -Q to
~ = middot2
+01 10 I CU
Z -)
10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
cu0 e fiJ
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Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
002
001
o
Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
i
MlfER ([rr[ctS tbullbullbull
1NClUDpoundDgt 1CU 0
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0- 0-1 0-1
Figure 17 Long Baseline Oscillation 10 efor 160 GeV
1 0
gt 1cu 10
5 CI
0 e
10
t 10
MAU[R ~ tJAlltR (-middotmiddotmiddotmiddotcmiddotmiddotmiddot~middotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddot 4- ~riCSUff CTS - INClUl)[DINClUDED
~
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Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
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~ -I 10
5 Ct
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10
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- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
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Riermo~ AGNt _ ~
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Figu
re 9
FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
Ca e
Q -Q to
~ = middot2
+01 10 I CU
Z -)
10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
cu0 e fiJ
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Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
002
001
o
Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
i
MlfER ([rr[ctS tbullbullbull
1NClUDpoundDgt 1CU 0
-C
CI
Cl e to
t 0
__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
0- 0-1 0-1
Figure 17 Long Baseline Oscillation 10 efor 160 GeV
1 0
gt 1cu 10
5 CI
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10
t 10
MAU[R ~ tJAlltR (-middotmiddotmiddotmiddotcmiddotmiddotmiddot~middotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddot 4- ~riCSUff CTS - INClUl)[DINClUDED
~
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Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
I
~ -I 10
5 Ct
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10
J1f- 180 CaV
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- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
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(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
FULL NEsrrOR ARRAY
A IIEXAGONAL ASSEMBLY OF 7 TOWERS VIEW FROM ABOVE
each tower has 12 floors the towers are nlechanically and electrically independent
- 100 m - 150 m I
J
sensitive areagt 100000 In2
10angular resolution -shyenclosed volumegt 20 megatons total number of phototubes 1176
TIllS CONFIGURATION SIJOIJLD BE BfG ENOUGII TO BEGIN TIlE FIELD OF IflGII ENERGY NEUTRINO POINT SOURCE ASTRONOMY
Figure 10
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
Ca e
Q -Q to
~ = middot2
+01 10 I CU
Z -)
10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
cu0 e fiJ
o~
Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
002
001
o
Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
i
MlfER ([rr[ctS tbullbullbull
1NClUDpoundDgt 1CU 0
-C
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Cl e to
t 0
__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
0- 0-1 0-1
Figure 17 Long Baseline Oscillation 10 efor 160 GeV
1 0
gt 1cu 10
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10
t 10
MAU[R ~ tJAlltR (-middotmiddotmiddotmiddotcmiddotmiddotmiddot~middotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddot 4- ~riCSUff CTS - INClUl)[DINClUDED
~
I bullbull Ll
Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
I
~ -I 10
5 Ct
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10
J1f- 180 CaV
Cmiddotmiddotmiddotmiddotmiddotmiddotmiddot
- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
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(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
10
10
Theta in degrees
Figure 11 Variation of oscillation length with zenith angle
10
i1 CU gt
Ca e
Q -Q to
~ = middot2
+01 10 I CU
Z -)
10
Energy in GeV
Figure 12 Attnospheric neutrino fluxes Solid line is froln Vo1kova Dashed line is Mitsui et aI and Dotted line is DuLkevitch et al
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
cu0 e fiJ
o~
Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
002
001
o
Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
i
MlfER ([rr[ctS tbullbullbull
1NClUDpoundDgt 1CU 0
-C
CI
Cl e to
t 0
__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
0- 0-1 0-1
Figure 17 Long Baseline Oscillation 10 efor 160 GeV
1 0
gt 1cu 10
5 CI
0 e
10
t 10
MAU[R ~ tJAlltR (-middotmiddotmiddotmiddotcmiddotmiddotmiddot~middotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddot 4- ~riCSUff CTS - INClUl)[DINClUDED
~
I bullbull Ll
Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
I
~ -I 10
5 Ct
e o
10
J1f- 180 CaV
Cmiddotmiddotmiddotmiddotmiddotmiddotmiddot
- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
26
to
bullbull
Theta in d(grecR
Figure 13 Comparison of downcoming cosnlic ray per annl1S muons with contained atmoshyspheric neutrino events (no efficiency applied)
04
~ u 0c
cu0 e fiJ
o~
Neutrino cnergy in GcV
Figure 14 Reconstruction erTiciency for 20 degrees pointing resolution
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
002
001
o
Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
i
MlfER ([rr[ctS tbullbullbull
1NClUDpoundDgt 1CU 0
-C
CI
Cl e to
t 0
__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
0- 0-1 0-1
Figure 17 Long Baseline Oscillation 10 efor 160 GeV
1 0
gt 1cu 10
5 CI
0 e
10
t 10
MAU[R ~ tJAlltR (-middotmiddotmiddotmiddotcmiddotmiddotmiddot~middotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddot 4- ~riCSUff CTS - INClUl)[DINClUDED
~
I bullbull Ll
Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
I
~ -I 10
5 Ct
e o
10
J1f- 180 CaV
Cmiddotmiddotmiddotmiddotmiddotmiddotmiddot
- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
~-
gtQJ
5 CI e o
-to
-to
-3to
-4 to
1 MAlTER bullbull1 nr[C1S 4 ( INCLUDED
(sin2 lheta) 2
Figttre 15 Atmospheric Oscillation Jimits The upper straight line is the CHORUSNOMAD sensitivity The dotted curves are respectively the KAMIOKA signal and one solution to the solar oscillation
007
008
005
004
OOJ
002
001
o
Energy i 11 GcV
Figure 16 Estimated neutrino fluxes froll) CERN for two proton beams
ze
i
MlfER ([rr[ctS tbullbullbull
1NClUDpoundDgt 1CU 0
-C
CI
Cl e to
t 0
__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
0- 0-1 0-1
Figure 17 Long Baseline Oscillation 10 efor 160 GeV
1 0
gt 1cu 10
5 CI
0 e
10
t 10
MAU[R ~ tJAlltR (-middotmiddotmiddotmiddotcmiddotmiddotmiddot~middotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddot 4- ~riCSUff CTS - INClUl)[DINClUDED
~
I bullbull Ll
Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
I
~ -I 10
5 Ct
e o
10
J1f- 180 CaV
Cmiddotmiddotmiddotmiddotmiddotmiddotmiddot
- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
ze
i
MlfER ([rr[ctS tbullbullbull
1NClUDpoundDgt 1CU 0
-C
CI
Cl e to
t 0
__l-LLLJ LLI----L---LJ-I-11 I L--t-L-L-l-t-l_LI105
0- 0-1 0-1
Figure 17 Long Baseline Oscillation 10 efor 160 GeV
1 0
gt 1cu 10
5 CI
0 e
10
t 10
MAU[R ~ tJAlltR (-middotmiddotmiddotmiddotcmiddotmiddotmiddot~middotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddotmiddot 4- ~riCSUff CTS - INClUl)[DINClUDED
~
I bullbull Ll
Figure 18 Long BCtsclilic Oscillation I to vor 150 GeV
2q
I
~ -I 10
5 Ct
e o
10
J1f- 180 CaV
Cmiddotmiddotmiddotmiddotmiddotmiddotmiddot
- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
2q
I
~ -I 10
5 Ct
e o
10
J1f- 180 CaV
Cmiddotmiddotmiddotmiddotmiddotmiddotmiddot
- bull bull bull I bull I_lL1_------LLLLlU-J10
10 10-1 10-
(sin2 theta) +middot2
Figure 19 Long Baseline Oscillation lto LIe for 160 all(1 450 GeV
10
450CeV -)
gtcv
10
5 Ct
e 0
10
- 0
II--L-L-1- ILLtI -bull L-lll L--~_bull__---LI~L bull~J
10 -2 10
Figure 20 Long Daselinc Oscillation vllto vTfor 160 and 450 GeV
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs
cd QJ ~- I e til
~ 0
c ~
j c ~
(i)
(- Atmolphere
Riermo~ AGNt _ ~
to - ~
rrothert ~~~~
to
2 3 4 5
log(Emu) in GeV
Figure 21 Dirruse iGNs