Recent experimental results and theoretical developments ...

87
Recent experimental results and theoretical developments in heavy ion physics Jean-Paul Blaizot, IPhT-Saclay Frontiers of fundamental physics 14 Marseille, July 18, 2014

Transcript of Recent experimental results and theoretical developments ...

Page 1: Recent experimental results and theoretical developments ...

Recent experimental results and theoretical developments

in heavy ion physics

Jean-Paul Blaizot, IPhT-Saclay

Frontiers of fundamental physics 14 Marseille, July 18, 2014

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Why colliding heavy nuclei at high energy ?

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Why colliding heavy nuclei at high energy ?

Fundamental issues

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Why colliding heavy nuclei at high energy ?

Fundamental issues

- Extreme states of matter. Of intrinsic interest (QCD phase diagram, deconfinement, chiral symmetry restoration, etc), and of relevance for astrophysics (early universe, compact stars)

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Why colliding heavy nuclei at high energy ?

- ‘Universal’ character of wave functions of large nuclei at high energy (dense gluonic systems, saturation, color glass condensate)

Fundamental issues

- Extreme states of matter. Of intrinsic interest (QCD phase diagram, deconfinement, chiral symmetry restoration, etc), and of relevance for astrophysics (early universe, compact stars)

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Why colliding heavy nuclei at high energy ?

- ‘Universal’ character of wave functions of large nuclei at high energy (dense gluonic systems, saturation, color glass condensate)

Simplicity often emerges in asymptotic situations

Fundamental issues

- Extreme states of matter. Of intrinsic interest (QCD phase diagram, deconfinement, chiral symmetry restoration, etc), and of relevance for astrophysics (early universe, compact stars)

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Why colliding heavy nuclei at high energy ?

- ‘Universal’ character of wave functions of large nuclei at high energy (dense gluonic systems, saturation, color glass condensate)

Simplicity often emerges in asymptotic situations

Many phenomenological issues (heavy ions are complex systems !)

Fundamental issues

- Extreme states of matter. Of intrinsic interest (QCD phase diagram, deconfinement, chiral symmetry restoration, etc), and of relevance for astrophysics (early universe, compact stars)

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The QCD phase diagram

High T, n Matter is ‘simple’

(QCD A.F.)

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4

The crossover from the hadron gas to the quark-gluon plasma from lattice calculations

(Borsanyi et al, arXiv:1309.5258)

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Colliding heavy nuclei

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Bevalac

SPS-LHC

20Gev

3Gev

200Gev

5Gev

2.76Tev

From AGS to SPS to RHIC to LHC

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ηΔ-4

-20

24

φΔ0

2

4

φΔ dηΔdpa

irN2 d

tri

gN1 5.8

6.06.26.46.6 φΔ

dηΔdpa

irN2 d

tri

gN1

5.8

6.0

6.2

6.4

6.6(a) -1bµ L dt = 3.1 ∫CMS

= 2.76 TeV, 0-5% centralityNNsPbPb

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ηΔ-4

-20

24

φΔ0

2

4

φΔ dηΔdpa

irN2 d

tri

gN1 5.8

6.06.26.46.6 φΔ

dηΔdpa

irN2 d

tri

gN1

5.8

6.0

6.2

6.4

6.6(a) -1bµ L dt = 3.1 ∫CMS

= 2.76 TeV, 0-5% centralityNNsPbPb

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ηΔ-4

-20

24

φΔ0

2

4

φΔ dηΔdpa

irN2 d

tri

gN1 5.8

6.06.26.46.6 φΔ

dηΔdpa

irN2 d

tri

gN1

5.8

6.0

6.2

6.4

6.6(a) -1bµ L dt = 3.1 ∫CMS

= 2.76 TeV, 0-5% centralityNNsPbPb

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ηΔ-4

-20

24

φΔ0

2

4

φΔ dηΔdpa

irN2 d

tri

gN1 5.8

6.06.26.46.6 φΔ

dηΔdpa

irN2 d

tri

gN1

5.8

6.0

6.2

6.4

6.6(a) -1bµ L dt = 3.1 ∫CMS

= 2.76 TeV, 0-5% centralityNNsPbPb

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Little Bang(s)

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Little Bang(s)

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Little Bang(s)

Initial conditions. Large Lorentz contraction. Nucleus wave function is mostly gluons.

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Little Bang(s)

Initial conditions. Large Lorentz contraction. Nucleus wave function is mostly gluons.

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Little Bang(s)

Initial conditions. Large Lorentz contraction. Nucleus wave function is mostly gluons.

Particle (entropy) production. Involves mostly ‘small x’ partons. One characteristic scale: saturation momentum Qs. Large initial fluctuations.

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Little Bang(s)

Initial conditions. Large Lorentz contraction. Nucleus wave function is mostly gluons.

Particle (entropy) production. Involves mostly ‘small x’ partons. One characteristic scale: saturation momentum Qs. Large initial fluctuations.

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Little Bang(s)

Initial conditions. Large Lorentz contraction. Nucleus wave function is mostly gluons.

Particle (entropy) production. Involves mostly ‘small x’ partons. One characteristic scale: saturation momentum Qs. Large initial fluctuations.

Thermalization of produced partons. Quark-gluon plasma. Hydrodynamical expansion.

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Little Bang(s)

Initial conditions. Large Lorentz contraction. Nucleus wave function is mostly gluons.

Particle (entropy) production. Involves mostly ‘small x’ partons. One characteristic scale: saturation momentum Qs. Large initial fluctuations.

Thermalization of produced partons. Quark-gluon plasma. Hydrodynamical expansion.

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Little Bang(s)

Initial conditions. Large Lorentz contraction. Nucleus wave function is mostly gluons.

Particle (entropy) production. Involves mostly ‘small x’ partons. One characteristic scale: saturation momentum Qs. Large initial fluctuations.

Thermalization of produced partons. Quark-gluon plasma. Hydrodynamical expansion.

Hadronization in apparent chemical equilibrium. Hadronic cascade till freeze-out. Measurements.

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Moving backward in time

Matter at freeze-out is in chemical equilibrium

Conditions are reached for the formation of a quark-gluon plasma

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ALICE PRL 105 (2010)

ALICE PRL 106 (2011)

Counting particles

Compatible with theoretical expectations, but large (theoretical) uncertainties remain...

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The conditions for the formation of a quark-gluon plasma are reached in the early stages of the collisions

dNchd⌘' 1600

� ⇥0 ' 15GeV/fm2

T0 ' 300MeV

� ⌧0 �!

order of magnitude estimate

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Matter at freeze-out

well described by a statistical picture

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(from J. Cleymans et al, hep-ph/0511094)

Matter at freeze-out

well described by a statistical picture

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Moving backward in time

Matter flows like a fluid

The quark-gluon plasma as a nearly perfect fluid

Strong coupling, Viscosity puzzle

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Collective flowMatter flows like a fluid and is well described by relatvistic hydrodynamics

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂jµ = 0

1

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂µjµ = 0

T µν = (ϵ+ P )uµuν − Pgµν

jµ = nuµ

P =ϵ

3

1

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Collective flowMatter flows like a fluid and is well described by relatvistic hydrodynamics

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂jµ = 0

1

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂µjµ = 0

T µν = (ϵ+ P )uµuν − Pgµν

jµ = nuµ

P =ϵ

3

1

Flow is best seen in azymuthal distributions of produced particles.

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Collective flowMatter flows like a fluid and is well described by relatvistic hydrodynamics

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂jµ = 0

1

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂µjµ = 0

T µν = (ϵ+ P )uµuν − Pgµν

jµ = nuµ

P =ϵ

3

1

Flow is best seen in azymuthal distributions of produced particles.

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The flow is sensitive to initial density fluctuations

vn ⇠ ✏n

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The flow is sensitive to initial density fluctuations

vn ⇠ ✏n

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The flow is sensitive to initial density fluctuations

vn ⇠ ✏n

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The flow is sensitive to initial density fluctuations

peripheral central

(QM‘2011)

vn ⇠ ✏n

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The flow is sensitive to initial density fluctuations

peripheral central

(QM‘2011)

vn ⇠ ✏n

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The perfect liquid

s=14⇡~

kB

The small value of eta/s suggests a strongly coupled liquid...

The data suggest a small value of the ration eta/s, with eta the viscosity and s the entropy density

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Surprising p-Pb collisions

Is it hydrodynamics ?

Or evidence for CGC ?

Let$us$now$go$to$the$opposite$limit:$$$Small$final$state$interacFons$=>$$$subtracFon$of$jet$contribuFon$is$sensible.$$Maybe$

some$small$effects$of$the$subtracFon$which$make$it$not$quite$perfect,$but$should$be$a$good$approximaFon$

CorrelaFon$seen$must$arise$from$intrinsic$correlaFon$of$the$Glasma$flux$lines$as$they$decay:$

RG%evolu9on%of%two%par9cle%correla9ons%C(p,q)%expressed%in%

terms%of%“unintegrated%gluon%distribu9ons”%in%the%proton%

Dumitru,Dusling,Gelis,JalilianKMarian,Lappi,RV,%arXiv:1009.5295%

%Contribu9on%~%αS6/N

c2%in%min.%bias,%%%High%mult.%K>%%1/α

S2%N

c2%

%%%%%%%%%%%%%%%%%%%%%–%enhancement%of%1/αS8%%~%factor%of%105%!%

%%

Proton%1%

Proton%2%

Dusling, Venugopalan:1211.3701

Dumitru, Dusling, Gelis, Jalilian-Marian, Lappi, Venugopalan : 1009.5295

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HYDRODYNAMICS

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂jµ = 0

1

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂µjµ = 0

T µν = (ϵ+ P )uµuν − Pgµν

jµ = nuµ

P =ϵ

3

1

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HYDRODYNAMICS

• Viscous hydro is under control and works well. A rich flow pattern, sensitive to initial fluctuations of energy density is measured, and well reproduced by hydro.

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂jµ = 0

1

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂µjµ = 0

T µν = (ϵ+ P )uµuν − Pgµν

jµ = nuµ

P =ϵ

3

1

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HYDRODYNAMICS

• Viscous hydro is under control and works well. A rich flow pattern, sensitive to initial fluctuations of energy density is measured, and well reproduced by hydro.

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂jµ = 0

1

BRIEF ARTICLE

THE AUTHOR

ωdN

dω≃

αsNc

π

ωc

ω≡ α

ωc

ω= α

L

τbr(ω)

ωBH

≪ ω ! ωc

x± =1√2(x0 ± x3)

∂µTµν = 0

∂µjµ = 0

T µν = (ϵ+ P )uµuν − Pgµν

jµ = nuµ

P =ϵ

3

1

•small ratio of viscosity to entropy density, and early thermalization, suggest strong coupling

•naturally explained by AdS/CFT. Led to a considerable boost in the development of strong coupling techniques, with impact in particular on relativistic viscous hydrodynamics.

•Viscosity puzzle: the QCD coupling is not (cannot be) infinite ! •Small system puzzle: can hydro be applied to small systems, such as pA and pp ?…..

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Moving backward in timeNuclei are made of densely packed gluons

The problem of thermalization

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Fluctuations into multi-gluon configurations look frozen during collision (Lorentz time dilation)

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Fluctuations into multi-gluon configurations look frozen during collision (Lorentz time dilation)

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Fluctuations into multi-gluon configurations look frozen during collision (Lorentz time dilation)

In a collision at high energy, one ‘sees’ mostly the gluons in the nuclei

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Fluctuations into multi-gluon configurations look frozen during collision (Lorentz time dilation)

In a collision at high energy, one ‘sees’ mostly the gluons in the nuclei

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Fluctuations into multi-gluon configurations look frozen during collision (Lorentz time dilation)

Gluon density increases with energy (with decreasing x, increasing Q)

In a collision at high energy, one ‘sees’ mostly the gluons in the nuclei

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Fluctuations into multi-gluon configurations look frozen during collision (Lorentz time dilation)

Gluon density increases with energy (with decreasing x, increasing Q)

In a collision at high energy, one ‘sees’ mostly the gluons in the nuclei

Bulk of particle production ( GeV ) RHICLHC

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Evolution equations describe the evolution with energy of relevant configurations (DGLAP, BFKL, JIMWLK...)

Fluctuations into multi-gluon configurations look frozen during collision (Lorentz time dilation)

Gluon density increases with energy (with decreasing x, increasing Q)

In a collision at high energy, one ‘sees’ mostly the gluons in the nuclei

Bulk of particle production ( GeV ) RHICLHC

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Evolution equations describe the evolution with energy of relevant configurations (DGLAP, BFKL, JIMWLK...)

Fluctuations into multi-gluon configurations look frozen during collision (Lorentz time dilation)

Gluon density increases with energy (with decreasing x, increasing Q)

In a collision at high energy, one ‘sees’ mostly the gluons in the nuclei

The growth eventually saturates

Bulk of particle production ( GeV ) RHICLHC

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Saturation momentum

At saturation, occupation numbers are largexG(x,Q2)⇥R2Q2s

⇠ 1�s

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Saturation momentum

Most partons taking part in collision have

At saturation, occupation numbers are largexG(x,Q2)⇥R2Q2s

⇠ 1�s

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Saturation momentum

Most partons taking part in collision have

At saturation, occupation numbers are largexG(x,Q2)⇥R2Q2s

⇠ 1�s

y=0y=5

y=10

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THERMALIZATION• How do we go from the initial nuclear wave-functions to the locally equilibrated fluid seen in experiments ?

• What are the initial d.o.f.’s : partons ? color fields (CGC)? mixture of both ?

• Initial fields are typically unstable (e.g. if anisotric momentum distributions of particles). Instabilities provide ‘fast’ isotropization of momentum distributions

• Amplification of soft modes is a generic feature • CGC picture suggests an overpopulation of soft

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Moving backward in timeSignals from the early stages

Hard probes

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Hard probes

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Hard probes

Hard probes are produced on short space time scales, and their production rate can be calculated from pQCD

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Hard probes

Hard probes are produced on short space time scales, and their production rate can be calculated from pQCD

Hard probes are like test particles. The study of their propagation may provide information about the medium in which they propagate.

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Hard probes

Hard probes are produced on short space time scales, and their production rate can be calculated from pQCD

Examples of hard probes: heavy quarks, quarkonia, photons, Z and W, jets...

Hard probes are like test particles. The study of their propagation may provide information about the medium in which they propagate.

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Hard probes

Hard probes are produced on short space time scales, and their production rate can be calculated from pQCD

Examples of hard probes: heavy quarks, quarkonia, photons, Z and W, jets...

Hard probes are like test particles. The study of their propagation may provide information about the medium in which they propagate.

Prospects for hard probes at the LHC are truly fascinating

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Gunther Roland EMMI Workshop, Feb 15-16, 2013

Suppression of inclusive jets

11

EPJC 72 (2012) 1945

hard processes are under control

Hard processes are not affected by the nuclear environment, as expected.

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J/ suppression

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J/ suppressionA long story....

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J/ suppressionA long story....

SPS‘anomalous’ suppression

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RHIC

J/ suppressionA long story....

SPS‘anomalous’ suppression

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RHIC

J/ suppressionA long story....

SPS‘anomalous’ suppression

LHC

suppression / regeneration

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Y suppression

excited states are more ‘fragile’…. findings in line with theoretical expectations….

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S. CHATRCHYAN et al. PHYSICAL REVIEW C 84, 024906 (2011)

FIG. 1. (Color online) Example of an unbalanced dijet in a PbPb collision event at√

sNN

= 2.76 TeV. Plotted is the summed transverseenergy in the electromagnetic and hadron calorimeters vs η and φ, with the identified jets highlighted in red, and labeled with the corrected jettransverse momentum.

The data provide information on the evolution of the dijetimbalance as a function of both collision centrality (i.e.,the degree of overlap of the two colliding nuclei) and theenergy of the leading jet. By correlating the dijets detectedin the calorimeters with charged hadrons reconstructed in thehigh-resolution tracking system, the modification of the jetfragmentation pattern can be studied in detail, thus providinga deeper insight into the dynamics of the jet quenchingphenomenon.

The paper is organized as follows: The experimentalsetup, event triggering, selection and characterization, and jetreconstruction are described in Sec. II. Section III presents theresults and a discussion of systematic uncertainties, followedby a summary in Sec. IV.

II. EXPERIMENTAL METHOD

The CMS detector is described in detail elsewhere [29]. Thecalorimeters provide hermetic coverage over a large range ofpseudorapidity |η| < 5.2, where η = − ln[tan(θ/2)] and θ isthe polar angle relative to the particle beam. In this study, jetsare identified primarily using the energy deposited in the lead-tungstate crystal electromagnetic calorimeter (ECAL) and thebrass and scintillator hadron calorimeter (HCAL) covering|η| < 3. In addition, a steel and quartz-fiber Cherenkovcalorimeter, called hadron forward (HF), covers the forward ra-pidities 3 < |η| < 5.2 and is used to determine the centrality ofthe PbPb collision. Calorimeter cells are grouped in projectivetowers of granularity in pseudorapidity and azimuthal anglegiven by $η × $ϕ = 0.087 × 0.087 at central rapidities,having a coarser segmentation approximately twice as largeat forward rapidities. The central calorimeters are embeddedin a solenoid with 3.8 T central magnetic field. The eventdisplay shown in Fig. 1 illustrates the projective calorimeter

tower granularity over the full pseudorapidity range. The CMStracking system, located inside the calorimeter, consists ofpixel and silicon-strip layers covering |η| < 2.5, and providestrack reconstruction down to pT ≈ 100 MeV/c, with a trackmomentum resolution of ∼1% at pT = 100 GeV/c. A setof scintillator tiles, the beam scintillator counters (BSC), aremounted on the inner side of the HF calorimeters for triggeringand beam-halo rejection. CMS uses a right-handed coordinatesystem, with the origin located at the nominal collision pointat the center of the detector, the x axis pointing toward thecenter of the LHC ring, the y axis pointing up (perpendicularto the LHC plane), and the z axis along the counterclockwisebeam direction. The detailed Monte Carlo (MC) simulation ofthe CMS detector response is based on GEANT4 [30].

A. Data samples and triggers

The expected cross section for hadronic inelastic PbPbcollisions at

√s

NN= 2.76 TeV is 7.65 b, corresponding to

the chosen Glauber MC parameters described in Sec. II C.In addition, there is a sizable contribution from large impactparameter ultra-peripheral collisions (UPCs) that lead to theelectromagnetic breakup of one or both of the Pb nuclei [31].As described later, the few UPC events which pass the onlineevent selection are removed in the offline analysis.

For online event selection, CMS uses a two-level triggersystem: level-1 (L1) and high level trigger (HLT). The eventsfor this analysis were selected using an inclusive single-jettrigger that required a L1 jet with pT > 30 GeV/c and a HLTjet with pT > 50 GeV/c, where neither pT value was correctedfor the pT-dependent calorimeter energy response discussed inSec. II D. The efficiency of the jet trigger is shown in Fig. 2(a)for leading jets with |η| < 2 as a function of their corrected pT.The efficiency is defined as the fraction of triggered events outof a sample of minimum bias events (described below) in bins

024906-2

Di-jet asymmetry

there is more to it than just ‘quenching’...

Missing energy is associated with additional radiation of many soft quanta at large angles

This reflects a genuine feature of the in-medium QCD cascade.(JPB, E. Iancu and Y. Mehtar-Tani, arXiv: 1301.6102)

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0 0.2 0.4 0.6 0.8 1

Θ

-30

-25

-20

-15

-10

-5

0

5

Dije

t ene

rgy i

mba

lance

(GeV

)

!red: 8-100 GeV green: 4-8 GeV yellow; 1-2 GeV blue: 0-1 GeV

JPB, Y. Mehtar-Tani, M. Torres, arXiv:1407.0326

The angular structure is a generic property of the in-medium QCD cascade

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Conclusions

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ConclusionsWhat have we learned at the LHC ?

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Conclusions

A quark-gluon plasma is produced in ultra-relativistic heavy ion collisions, whose global properties do not seem to change much between RHIC and LHC (a liquid with low relative viscosity)

What have we learned at the LHC ?

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Conclusions

A quark-gluon plasma is produced in ultra-relativistic heavy ion collisions, whose global properties do not seem to change much between RHIC and LHC (a liquid with low relative viscosity)

We have began to study the properties of this quark-gluon plasma

What have we learned at the LHC ?

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Conclusions

Modelling of collisions is greatly helped by the success of hydrodynamics

A quark-gluon plasma is produced in ultra-relativistic heavy ion collisions, whose global properties do not seem to change much between RHIC and LHC (a liquid with low relative viscosity)

We have began to study the properties of this quark-gluon plasma

What have we learned at the LHC ?

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Conclusions

Modelling of collisions is greatly helped by the success of hydrodynamics

Early stages of the collisions may be amenable to first principle calculations

A quark-gluon plasma is produced in ultra-relativistic heavy ion collisions, whose global properties do not seem to change much between RHIC and LHC (a liquid with low relative viscosity)

We have began to study the properties of this quark-gluon plasma

What have we learned at the LHC ?

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Conclusions

Modelling of collisions is greatly helped by the success of hydrodynamics

Early stages of the collisions may be amenable to first principle calculations

The LHC is offering new, precise (hard) probes to diagnose the QGP

A quark-gluon plasma is produced in ultra-relativistic heavy ion collisions, whose global properties do not seem to change much between RHIC and LHC (a liquid with low relative viscosity)

We have began to study the properties of this quark-gluon plasma

What have we learned at the LHC ?

Page 86: Recent experimental results and theoretical developments ...

Conclusions

Modelling of collisions is greatly helped by the success of hydrodynamics

Early stages of the collisions may be amenable to first principle calculations

The LHC is offering new, precise (hard) probes to diagnose the QGP

A quark-gluon plasma is produced in ultra-relativistic heavy ion collisions, whose global properties do not seem to change much between RHIC and LHC (a liquid with low relative viscosity)

We have began to study the properties of this quark-gluon plasma

What have we learned at the LHC ?

Much, much more remains to be learned !

Page 87: Recent experimental results and theoretical developments ...

Conclusions

Modelling of collisions is greatly helped by the success of hydrodynamics

Early stages of the collisions may be amenable to first principle calculations

The LHC is offering new, precise (hard) probes to diagnose the QGP

A quark-gluon plasma is produced in ultra-relativistic heavy ion collisions, whose global properties do not seem to change much between RHIC and LHC (a liquid with low relative viscosity)

We have began to study the properties of this quark-gluon plasma

What have we learned at the LHC ?

Much, much more remains to be learned !

The field has never been so exciting as now !