Atmospheric Tomography The Odin/OSIRIS...

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Atmospheric Tomography The Odin/OSIRIS Experience E.J. Llewellyn, D.A. Degenstein, N.D. Lloyd, R.L. Gattinger ISAS, University of Saskatchewan Saskatoon, SK, S7N 5E2 Canada and I.C. McDade EATS, York University Toronto, ON, M3J 1P3 Canada [email protected]

Transcript of Atmospheric Tomography The Odin/OSIRIS...

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Atmospheric Tomography The Odin/OSIRIS Experience

E.J. Llewellyn, D.A. Degenstein, N.D. Lloyd, R.L. Gattinger

ISAS, University of SaskatchewanSaskatoon, SK, S7N 5E2

Canadaand

I.C. McDadeEATS, York UniversityToronto, ON, M3J 1P3

[email protected]

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The Four Musketeers

Dr. Nick Lloyd Dr. Doug Degenstein Dr. Ian McDade Dr. Dick Gattinger

This group have made OSIRIS tomography a reality.

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Outline •What is tomography?•Line integrals•Inversion of a line integral, the adopted approach.•How did we get into it? Stan Solomon did it with AE.•Reverse digital filtering, frequencies are added not removed.•Non-stationary simulations.•Requirement for an imager, you can construct an image.•Examples from OSIRIS.•Looking out of plane. •Improving the horizontal resolution.

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Tomography (from the Greek tomos, to slice) is the representation of a three dimensional object by means of its two dimensional cross sections.

For most tomographic applications this requires the solution of a system of equations that consist of many line integrals that are represented in a discrete fashion.

Such techniques have been extensively applied in the field of medical imaging but are still in their infancy for atmospheric investigations.

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The Geometry To Scale for Limb Observations

SOLID EARTH

Satellite Orbit : 6978 kmSatellite Speed : 7.559 km/sSatellite Period : 96.7 min

The blue annulus is the atmosphere below 100 km.

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A Single Observation

Z asc

X asc0 1 2

34

56

s P asc

S asc

Orbit

Earth

Observations : OiVolume Emission Elements : Vj

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EARTH

V0V1

V2V3

O0

O1

O2

O3

O0 = L00V00 + L01V1 + L02V2 + L03V3O1 = L11V1 + L12V2 + L13V3O2 = L22V2 + L23V3O3 = L33V3

A Simple Geometry

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pixel

Pref

erre

d D

irect

ion

lens

FOV

FOV

Optical Axis

X inst

Z inst

Simple imager instrument representation; the indicated FOV is that for a single pixel.

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The observed brightness is the integral of the volume emission contributions along the line of sight.

This integral can be discretely represented as

Where geometric path is the length through each element and is the volume emission contribution from each element j

( )∫∞

=sat

p dssVOasc

[ ]kRVLOj

jjpp ascasc ,∑=

[ ]kmL jpasc ,

[ ]kmkRVj

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Input V olume E mission G rid W ith line of S ight

Shel

l Alti

tude

Abo

ve M

inim

um (k

m)

Angle Along Satellite Track (degrees)14.70 18.18 21.66 25.14 28.62 32.10

019

3958

78971.67e+03

8.36e+02

0.00e+00

Volume Emission Profile Along a Line of Sight That Samples a Structured Emission Profile

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200

400

600

800

1000

1200

0 500 1000 1500 2000

Dis tance Along Line of Sight (k m )

Volu

me

Emis

sion

(kR

/km

)

The Line of Sight (black line) along a structured Limb Emission

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Retrieval of a structured emission from a series of Limb images that are inverted individually with the assumption of

horizontal homogeneity.

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The previous slide shows that the volume emission contributions along the line of sight are not well recovered.

The retrieved V(s) values are some form of average. Obviously for observations across the terminator the solar conditions are not constant and the value of any inversion is limited. A real terminator satellite is Odin.

Thus for an accurate retrieval of the structure the assumption of homogeneity must be eliminated.

( )∫∞

=sat

p dssVOasc

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The figure shows the required dynamic range for a limb viewing imager

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The practical realization of Satellite Tomography-1

Any instrument must have a wide dynamic range, ~107 for observations in the visible region in the limb.Any instrument must have minimum spectral cross-talk, ~10-6 for 1 nm resolution in the visible region.Any instrument must have good baffle rejection, i.e. baffle scattering must be minimized.Instrument response time must be appropriate for the imaging rate.Pixel blurring must be minimal.

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The practical realization of Satellite Tomography-2

The Odin satellite has two instruments that both observe the atmospheric limb in the orbit plane.A sub-millimetre/millimetre radiometer (SMR)An optical spectrograph infrared imager system (OSIRIS)The OS slit (1km x 40km) is oriented parallel to the limb.The IRI detector (110km x 2km) is oriented perpendicular to the limb. The vertical FOV of each pixel is 1 km.

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The Odin orbit is sun-synchronous with the ascending node at 1800LT

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Wireframe diagram of OSIRIS (Wiensz, 2005)

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OSIRIS on the bench at the Svobodny Cosmodrome, Siberia

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Optical spectrograph Limb Scan from 10 – 60 km.Location ~80 N, 0 W.Missing region is at the position of the order sorter.

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OSIRIS Infrared Imager Limb Image of the OIRA dayglow.

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The Geometry To Scale for Limb Observations

SOLID EARTH

Satellite Orbit : 6978 kmSatellite Speed : 7.559 km/sSatellite Period : 96.7 min

The blue annulus is the atmosphere below 100 km.

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Limb Imaging from Space

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The basic matrix equation that has to be solved is

B AT=where

B is the measured image,

A is an apparatus dependent parameter,

T is the contribution of each element to the image,

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Initial approach used to deblur Fabry-Perot images that were compressed with the assumption of circular rings.

Maximum Probability (MP) method - the most probable contribution of any element j to the measurement Bi, given that the Tj values are distributed according to photon counting, or Poisson, statistics. The concept is that each Tj

value is the mean value, given that the contribution of that object element to the image is Pij, and in the mean Pij = AijTj.

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The actual equations used were:

( )P

B n A T

A Tiji i ij j

ij jj

=+

−∑

1

TP

Aj

iji

iji

=∑∑

where Pij is the most probable value of the contribution to the measurement Bi, given that the mean value of the object is Tjand ni is the number of elements that contribute to measurement i. These equations are iterative.

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OSIRIS Tomography

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Tomographic retrieval of the auroral distribution seen on ARIES – after McDade et al.

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Model runs of the OSIRIS Tomography

February 7, 2000 February 7, 2000

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Model runs of the OSIRIS Tomography

February 7, 2000 February 7, 2000

Sampleretrievals with

the tomographic algorithm

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February 7, 2000 February 7, 2000

Vertical profile retrieval

Model runs of the OSIRIS

Tomography

Vertical Profiles

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A Nighttime Data SetTypical Nighttime Limb Observations of the OH Airglow as seen with OSIRIS and the

retrieved volume emission profile

Structure seen in the IR Imager OH Channel

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OSIRIS IRI Limb Observations of the OIRA Bands at 1.27µm

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Inverted OSIRIS IRI Limb Observations of the OIRA Bands at 1.27µm

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Emitted OIRA Band Signal

0.00

0.01

0.02

0.03

0.04

0.05

1.24 1.25 1.26 1.27 1.28 1.29 1.30Wavelength (microns)

Nor

mal

ized

Inte

nsity

emitted at 90 kmEmitted and Transmitted OIRA band as observed with OSIRIS. Filter band shape is the solid line, the spectrum is indicated by the stick plot.

Transmitted OIRA Band Signal

0.00

0.01

0.02

0.03

0.04

0.05

1.24 1.25 1.26 1.27 1.28 1.29 1.30Wavelength (microns)

Nor

mal

ized

Inte

nsity emitted at 90 km

line of sight tangent at 45 km

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Inverted OSIRIS IRI Limb Observations of the OH(3-1) Meinel Band.

OH emission seen on successive orbits for on April 29, 2002.

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Daily average of the inverted OSIRIS IRI Limb Observations of the OH(3-1) Meinel Band.

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Globally averaged 1.27 µm oxygen emission Daily average of the inverted OSIRIS IRI Limb Observations of the OH(3-1) Meinel Band.

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Daily average of the inverted OSIRIS IRI Limb Observations of the OH(3-1) Meinel Band.

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Daily average of the inverted OSIRIS IRI Limb Observations of the OH(3-1) Meinel Band.

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Details of the inverted OSIRIS IRI Limb Observations of the OIRA Bands at 1.27µm

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Details of the inverted OSIRIS IRI Limb Observations of the OIRA Bands at 1.27µm

Comparison of the OIRA and Meinel OH Band Emissions (March 07, 2002)

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0.0E+00 4.0E+05 8.0E+05 1.2E+06 1.6E+06

Volume Emission Rate (arbitrary Unit)

Alti

tude

(km

)

OIRA

Meinel

80 degrees along orbit track

87.11 degree solar zenith angle

77.26 degrees latitude

Comparison of the OIRA and Meinel OH Band Emissions (March 07, 2002)

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0.0E+00 4.0E+05 8.0E+05 1.2E+06 1.6E+06

Volume Emission Rate (arbitrary Unit)

Alti

tude

(km

)

OIRA

Meinel

45 degrees along orbit track

86.47 degree solar zenith angle

44.47 degrees latitude

Comparison of the OIRA and Meinel OH Band Emissions (March 07, 2002)

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0.0E+00 4.0E+05 8.0E+05 1.2E+06 1.6E+06

Volume Emission Rate (arbitrary Unit)

Alti

tude

(km

)

OIRAMeinel

15 degrees along orbit track

86.95 degree solar zenith angle

14.75 degrees latitude

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Mesospheric effects of Solar Storms

Details of the inverted OSIRIS IRI Limb Observations of the OIRA Bands at 1.27µm during

the Halloween Storm 2003.

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Mesospheric effects of Solar Storms Details of the inverted OSIRIS IRI Limb Observations of the OIRA Bands at 1.27µm during

the Halloween Storm 2003.

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Mesospheric effects of Solar Storms Details of the inverted OSIRIS IRI Limb Observations of the OIRA Bands at 1.27µm during

the Halloween Storm 2003.

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Comparison of 61 km Altitude

0.00E+00

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1.50E+06

2.00E+06

2.50E+06

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3.50E+06

4.00E+06

360 410 460 510 560 610 660 710

Angle Along Satellite Track (degrees)

Volu

me

Emis

sion

Rat

e

First Orbit During StormLast orbit During StormFirst Baseline Orbit

Mesospheric effects of Solar Storms Details of the inverted OSIRIS IRI Limb

Observations of the OIRA Bands at 1.27µm during the Halloween Storm 2003.

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Comparison of 80 km Altitude (Daily Averages)

0.00E+00

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3.00E+05

4.00E+05

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7.00E+05

0 50 100 150 200 250 300 350

Angle Along Satellite Track (degrees)

Vol

ume

Em

issi

on R

ate

Storm DayBaseline Day

Mesospheric effects of Solar Storms

Details of the inverted OSIRIS IRI Limb Observations of the OIRA Bands at 1.27µm during

the Halloween Storm 2003.

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Solar Zenith Angles

84868890929496

810 850 890 930 970 1010 1050 1090 1130 1170

Angle Along Satellite Track (degrees)

March 8, 2002

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OIRA and OH Comparison

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tude

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) OHOIRA

SZA 92.21 degrees

43 degrees South

OIRA and OH Comparison

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ude

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SZA 87.88 degrees0 degrees South

OIRA and OH Comparison

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tude

(km

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SZA 84.88 degrees39.4 degrees North

OIRA and OH Comparison

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tude

(km

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SZA 84.18 degrees58.5 degrees North

OIRA and OH Comparison

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Altit

ude

(km

) OHOIRA

SZA 84.10 degrees68.5 degrees North

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0.00E+00 5.00E+09 1.00E+10 1.50E+10 2.00E+10

The “reality” of the derived structure, a comparison with rockets

Details of the height profiles derived from the inverted OSIRIS IRI Limb Observations.

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The measured overhead profile.Signal derived for previously shown tomographic profile

Measured Overhead rocket signal

-1.0E+11

0.0E+00

1.0E+11

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3.0E+11

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8.0E+11

50 60 70 80 90 100 110 120

Altitude km

Sign

al

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The derived height profile from the overhead measurements.

Altitude Profile - corner 20

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Volume Emission Rate

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tude

- km

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The derived height profile from the overhead measurements.

Altitude profile - corner 10

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Volume emission

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tude

- km

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Imager Observations of the Atmosphere at 1.53 µm

Daytime Meinel band brightness < Nighttime Meinel band brightnessA series of images around a single orbit, frequency 0.5Hz. The party hat structure is due to the satellite nod that allows the SMR to scan the limb.

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Other things seen by OSIRIS

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Thank you to everyone who has made the journey

with OSIRIS possible.

It is an incredible feeling to be able to see things that we have only dreamed of.

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References from Odin/OSIRIS TeamPage 1N.D. Lloyd and E.J. Llewellyn, Deconvolution of Blurred Images using Photon Counting Statistics and Maximum Probability. Can. J. Phys., 67, 89-94, 1989. I.C. McDade, N.D. Lloyd and E.J. Llewellyn, A Rocket Tomography Measurement of the N2+ 3914A Emission in an Auroral Arc. Planet. Space Sci., 39, 895-906, 1991.Ian C. McDade and E.J. Llewellyn, Inversion Techniques for Recovering Two-Dimensional Distributions of AuroralEmission Rates from Tomographic Rocket Photometer Measurements. Can. J. Phys., 69, 1059-1068, 1991.Ian C. McDade and Edward J. Llewellyn, Satellite Limb Tomography: Methods for Recovering Structured Emission Rates in the Mesospheric Airglow Layer, Can. J. Phys., 71, 552-563, 1993.

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References Page 2D.A. Degenstein, Atmospheric Volume Emission Tomography From A Satellite Platform, Ph.D. Thesis, University of Saskatchewan, 1999.I.K. Khabibrakhmanov, D.A. Degenstein and E.J. Llewellyn, Mesospheric Ozone: Determination from orbit with the OSIRIS instrument on Odin, Can. J. Phys. 80, 493-504, 2002.D.A. Degenstein, E.J. Llewellyn and N.D. Lloyd, The potential for incorrect interpretation of atmospheric images as seen with OSIRIS, Proceedings of the 28AM on Optical Studies of the Upper Atmosphere, Oulu, Finland. SodankyläGeophysical Observatory Publications 92, 49–53, 2003

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References Page 3E.J. Llewellyn, D.A. Degenstein, N.D. Lloyd, R.L. Gattinger, S. Petelina, I.C. McDade, C. Haley, B.H. Solheim, C. von Savigny, C. Sioris, W.F.J. Evans, K. Strong, D.P. Murtagh, and J. Stegman, First Results from the OSIRIS Instrument on-board Odin, Proceedings of the 28AM on Optical Studies of the Upper Atmosphere, Oulu, Finland. Sodankylä Geophysical Observatory Publications 92, 41–47, 2003. Douglas A. Degenstein, Edward J. Llewellyn and Nicholas D. Lloyd, Volume Emission Rate Tomography From a Satellite Platform, Applied Optics, 41, 1441-1450, 2003. Douglas A. Degenstein, Edward J. Llewellyn and Nicholas D. Lloyd, Tomographic Retrieval of the Oxygen InfraRedAtmospheric Band with the OSIRIS InfraRed Imager, Can. J. Phys., 82, 501-515, 2004.

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References Page 4

D.A Degenstein, N.D. Lloyd, A.E. Bourassa, R.L. Gattinger, and E.J. Llewellyn, Observations of mesospheric ozone depletion during the October 28, 2003 solar proton event by OSIRIS, Geophys. Res. Letts., 32, #3, L03S11, doi: 10.1029/2004GL021521, 2005.D.A Degenstein, R.L. Gattinger, N.D. Lloyd, A.E. Bourassa, J.T. Wiensz and E.J. Llewellyn, Observations of a Tertiary Ozone Peak in the Mesosphere, J. Atmos. Space Terrest. Physics, accepted June, 2005