Exosphere of Mars: theory, model and observations.

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Exosphere of Mars: theory, model and observations. Jean-Loup Bertaux (1) LATMOS/IPSL/UVSQ: Université de Versailles Saint- Quentin/CNRS Heavily based on the work of Jean-Yves Chaufray, post-doc at LMD. Workshop Mars III : Les Houches, 29 March, 2 april, 2010

Atmospheric evolution Water content now: Earth, 2.8 km liquid Mars, ~20+20 m (polar caps +polar terrains) ice Venus, 30 mm ( 30 ppmv) vapor Was Venus originally wet? Or dry? Was Mars endowed with more H 2 O? Study the escape processes now Extrapolate back in time H and D atoms, O escape

Structure of the atmosphere Collisionless medium: ballistic trajectory in gravity field All gases follow their own scale height H i :diffusive separation according to mass, H i =kt/m i g n(z)=n 0 exp(-(z-z 0 )/H i ) Hydrostatic equilibrium All (inert)gases are well mixed by convection, turbulence, vertical mixing homosphere heterosphere

All gases follow their own scale height H i diffusive separation according to mass, H i =kt/m i g Diffusive equilibrium n(z)=n 0 exp(-(zz 0 )/H i ) Hydrostatic equilibrium Earth thermosphere, isotherm, T=1000 K There is no diffusion of gases in the diffusion equilibrium! n(z)=n 0 exp(-(z-z 0 )/H i )

Mars thermosphere composition

What happens if there is some escape of H at top of atmosphere? Diffusive equilibrium Conservation of flux: pumping is done through the main atmospheric constituent : diffusion H density decreases at top Earth thermosphere, isotherm, T=1000 K There is no diffusion of gases in the diffusion equilibrium! n(z)=n 0 exp(-(z-z 0 )/H i )

Diffusion and pumping What happens if there is some escape of H at top of atmosphere? Conservation of flux: pumping is done through the main atmospheric constituent : diffusion H density decreases at top There is a maximum flux, determined by conditions at homopause level.

Reactions in thermosphere (Kranopolsky,2002)

Photochemistry model Krasnopolsky 2002

Photochemistry model Krasnopolsky 2002: ionosphere

From Jean-Yves Chaufray

The exosphere (collisionless) He, O, N atoms also present, not considered here Trajectories of Hydrogen atoms in the exosphere Hyperbolic: escape, if V> V esc ballistic Thermalized atmosphere exobase (or critical level)

Liouville s therorem Along dynamical trajectories, the density in phase space is conserved. Phase space= 3D volume * velocity space Recipe to compute numerically exospheric volume density at point A: integrate over velocity space, V, -for each V,, compute trajectory, find Vc, c at exobase level Compute density in phase space at exobase for Vc, c : Maxwell- Boltzmann distribution at temperature T

Liouville s therorem Along dynamical trajectories, the density in phase space is conserved. Phase space= 3D volume * velocity space Recipe to compute numerically exospheric volume density at point A: integrate over velocity space, V, -for each V,, compute trajectory, find Vc, c at exobase level Compute density in phase space at exobase for Vc, c : Maxwell- Boltzmann distribution at temperature T Chamberlain, 1963: spherical symmetry

Liouville s therorem Along dynamical trajectories, the density in phase space is conserved. Phase space= 3D volume * velocity space Recipe to compute numerically exospheric volume density at point A: integrate over velocity space, V, -for each V,, compute trajectory, find Vc, c at exobase level Compute density in phase space at exobase for Vc, c : Maxwell- Boltzmann distribution at temperature T Chamberlain, 1963: spherical symmetry Vidal-Madjar and Bertaux, 1973: general case, Nc and Tc variable at exobase

Liouville s therorem Along dynamical trajectories, the density in phase space is conserved. Phase space= 3D volume * velocity space Recipe to compute numerically exospheric volume density at point A: integrate over velocity space, V, -for each V,, compute trajectory, find Vc, c at exobase level Compute density in phase space at exobase for Vc, c : Maxwell- Boltzmann distribution at temperature T Chamberlain, 1963: spherical symmetry Bertaux says today: full general case, non thermal case also. Possible for any velocity distribution! Liouville!

Model of Mars H exosphere T=400 K 10000 T=300 K T=200 K Altitude (km) 1000 100 10 1 10 3 10 5 10 7 Hydrogen density (cm -3 ) Exospheric Temperature Tex dictates the H distribution in the exosphere (Chamberlain, 1963) from Jean-Yves Chaufray, 2007

Temperature in the thermosphere Heating by solar EUV, XUV Conduction Radiative cooling (IR radiation) O 2, N 2 homopolar molecules : no IR radiation CO 2 : strong radiative cooling (night side of Venus: the cryosphere!) Difference between Earth (1000 K) and Venus/Mars (220-280 K)

Compared temperature profiles Cryosphere Mesopause H2O cold trap Limiting flux

n c, density of H atoms at the exobase T c, or T ex, temperature of H at the exobase (exospheric temperature): from Maxwell velocity distribution, compute the fraction of atoms which have V> Vesc compute the thermal escape flux (Jeans Escape, F J ~10 8 atoms/cm2 s =0.2 m H2O/Gyr) -the density of Hydrogen atoms in the exosphere can be computed with Liouville s theorem (Chamberlain 1963): linear with n c,increases with T c - the converse is true: from H distribution in the exosphere, derive n c, T c, F J hyperbolic ballistic Thermalized atmosphere exobase (or critical level)

H atoms are illuminated by the sun at Lyman alpha :resonance scattering Solar L line Energy of H atom levels

Earth s geocorona seen in L light from OGO-5 (1968):~4x10 4 km

Radiative transfer

Observations of Lyman alpha intensities Retrieval problem: from a set of observed L intensities, determine the H density altitude profile. direct inversion not possible :not optically thin! Comparison of data to a grid of Lyman forward models

Lyman forward model n c, density of H atoms at the exobase T c, temperature of H at the exobase (exospheric temperature): Compute the distribution of H in the exosphere (and below) Solve the Lyman radiative transfer for a spherical exosphere of H (source function) Compute the Lyman emission intensity that would be seen by SPICAM or SPICAV for the proper geometry Compare a grid of models to the data, best fit search for n c and T c. (single component search) Extension to a combination of a cold and a hot component

Earth s geocorona seen in L light from OGO-5 (1968):~4x10 4 km n(h) at exobase (500 km):5x10 4-1x 10 5 cm -3 T ex =1100-800 K Thermal escape ~2 x 10 8 H atom/cm2 s (Bertaux and Blamont, 1971)

Geocoronium from Wegener (1911)

SWAN/SOHO L full sky map at Lagrange L1 point, 1.5 x 10 6 km sun side

The geocorona seen by SWAN on SOHO Extended geocorona: hot H atoms escaping? Difficulty : subtract the interplanetary Lyman emission (interstellar H atoms flowing through the solar system). >2.6 x 10 5 km ~ 40 Earth Radii

Venera 11 Lyman alpha (1978):atomic H illuminated by the sun (resonance scattering) in the exosphere of Venus

After subtraction of Interplanetary contribution: two scale heights, two different temperatures (like Mariner 10)

Mariner 6 and 7 fly bys of Mars (1969) Anderson and Hord, JGR 1971 N exo = 2.5-3 x10 4 cm -3, T = 350 K

Study of the Venusian hydrogen corona with SPICAV on Venus Express Chaufray, J-Y., J-L. Bertaux, F. Leblanc, E. Quemerais, and E. Villard

The H exosphere of Mars Theory:The H distribution with altitude depends on exospheric temperature Tex (at ~200 km). Tex~200 K (from drag MGS, and SPICAM day glow data) More H seen by SPICAM in L than model at 200 K (Chaufray et al., 2008) at 4,000 km. Discrepancy increases with altitude What happens at altitude z =10,000 km? (apocenter)

Coordinated observations with HST UV camera of HST operated in Oct-Nov 2007 for getting L images of H corona FOV: ~3 Mars radii. (more or less) simultaneous observations of SPICAM L of H corona Purpose: 1.cross calibration of HST and SPICAM 2. investigate H corona as far as possible. 3.look for asymetries (latitude, SZA)

L images of Mars H corona: HST (John Clarke)

Hydrogen Corona : Observations (3/3) HST / SPICAM campaign (Oct Nov 2007) Clarke et al. DPS 2009

Lyman alpha simulation: JY Chaufray

SPICAM/MEX Observations of exosphere H Lyman alpha a) b) SZA=30 : high solar illumination SZA=90 : low solar illumination

SPICAM/MEX :Altitude : 233-245 km, Solar zenith angle : 18-36 Hydrogen Lyman α (121.6 nm) Intensity (kr/nm) 1.5 1 0.5 Oxygen line (130.4 nm) 0 120 130 140 150 160 170 Wavelength (nm)

2 1 0 120 130 140 150 160 170 180

2000 Altitude(km) 1500 1000 2 populations Density (Hot) x10 3 cm -3 500 T=600 K T=800 K 3 4 5 6 3 4 5 6 Intensity (kr) Cold component : n=8x10 4 cm -3, T=200 K (Leblanc et al 2006) T=1000 K T=1200 K 3 4 5 6 3 4 5 6

Oxygen Corona : Observations O 130.4 nm

2 Oxygen Corona :SPICAM/MEX Observations J.Y. Chaufray et al.,2009 Brightness altitude profiles HOT O* SZA ~ 25-45 SZA ~ 55-72

GO TO JYC.ppt

Earth exospheric temperature T ex :cooling Kulikov et al., Space Science Review, 2007

Mars exospheric temperature T ex XUV(EUV+X) heating Kulikov et al., Space Science Review, 2007

Mars : T ex versus solar XUV flux, CO2 Thermostat 32 % XUV heating efficiency 8% Venus 3.8 Gyr 4.3 Gyr Kulikov et al., Space Science Review, 2007

Conclusions Hot component of H and O strongly suggested by SPICAM/MEX data (independent Tex is crucial). H L studies allow to determine present thermal escape rate, and estimate of non-thermal escape CO2 acts as a powerful thermostat (IR cooling) to keep cool the exospheres of Mars and Venus Extrapolation back in time are necessary to determine the importance for evolution. The history of Tex is crucial.

HDO/H2O ratio Venus Earth Mars Composition of atmosphere Water (equivalent liquid) Equivalent loss of water (m/gyr) Measured Enrichment HDO/H2O wrt Earth Original water content CO2 96% O2, N2 CO2 96 % 30 mm 2.8 km 20 (polar caps)+20 m 10 µm (atm)? 1 0.7-1.5 150 1 5 >4.5 m 2.8 km?? see note Note : at present escape rate on Mars, the whole atmospheric H2O disappears in 13,000 years. Comment: the measured HDO/H2O now may represent only the atmospheric ratio, and not the bulk ratio in the ice polar cap

Oxygen Corona : Hot Component Model prediction (Chaufray et al. 2007)? - Hot oxygen become dominant ~ 500 km - Brightness for low solar condition ~ 10 R ; spread on 3nm 3R/nm Brightness (kr/nm) Narrow slit Wide slit Wavelength (nm)? Sum of several thousands spectra No detection above ~ 400 km ~ 3-5 R/nm

Mars summary of H corona L studies with SPICAM/MEX Lyman alpha: 2 populations needed to fit the data Cold: Hot: n exo = 1x10 5 cm -3, T exo =200 K n exo = 2 x10 4 cm -3, T exo > 500 K

Mars H corona: best fit results with two components: T=200 K and T=500 K SZA=30 SZA=90 Altitude (km) 10000 1000 Altitude (km) 10000 1000 10 1 10 2 10 3 10 4 10 5 10 1 10 2 10 3 10 4 10 5 Hydrogen density (cm -3 ) Hydrogen density (cm -3 ) Dashed line: hot component; dashed-dotted:cold component.solid:sum

Observation of the Martian exosphere J-Y. Chaufray 1 ; J-L. Bertaux 2 ; E. Quemerais 2 ; F. Leblanc 2 1 Southwest Research Institute 2 LATMOS Mars Express Co-I meeting ; 26 27 Oct 2009

Hydrogen corona : Observations (1/3) Resonant Line : H Lyman-alpha Slit No Slit

Hydrogen Corona : Observations (2/3) Brightness altitude profiles Grazing Limb Slew Larger Altitude range

Hydrogen Corona : Method Comparison with forward models by 2 minimization (Chaufray et al. 2008) Spherical symmetry Chamberlain model above the exobase Mars

Mars Hydrogen Corona : Results One paper : Chaufray et al. Icarus 2008 analyzing 6 first corona observations - Results are very sensitive to absolute calibration - Profiles better reproduced when including a hot population Best Results for 1 population model Tc ~ 200 260 K Nc ~ 1 4 x10 5 cm -3 Best Results for 2 populations model Tc = 200 K ; Th > 500 K Nc ~ 1-2 x10 5 cm-3 ; Nh ~ 1-2 x10 4 cm -3 Numerous other observations Analysis of observations done in Oct November 2007 - Underestimate of intensity for observation with slit ~ 10-20% - Observation without slit well reproduced by one population model T exo ~ 240 280 K (large ; due to hot population?) N exo ~ 1-2 x10 5 cm -3 Need to use more realistic hydrogen models

Internal Exosphere Hydrogen density profiles Below the exobase -Resolution of diffusive equation ( H in CO 2 or H in O) - Escape flux given (Paxton et al. 1986) Above the exobase - Chamberlain density profiles Radiative transfer model -Spherical geometry -Partial frequency redistribution -Voigt profile Altitude (km) Temperature (K) 100 200 300 N exo (cm -3 ) 10 4 10 5 6x10 5 Density (cm -3 ) T

Conclusion Lyman alpha: 2 populations needed to fit the data Cold: Hot: n exo = 8x10 4 cm -3, T exo =200 K n exo = 2 x10 4 cm -3, T exo > 600 K Different from Mariner s mission (one single population Nexo = 2.5-3 x10 4 cm-3, T = 350 K) How to interpret the difference?

Conclusion Lyman alpha: 2 populations needed to fit the data Cold: Hot: n exo = 8x10 4 cm -3, T exo =200 K n exo = 2 x10 4 cm -3, T exo > 600 K Different from Mariner s mission (one single population T = 350 K) How to interpret the difference? Solar activity? No. Mariner s single population (T=350K) consistent with SPICAM Lalpha intensities above 1000 km altitude). But at that time, T(exosphere) was unknown. Now, from CO 2 emission scale height: 200 K.

Conclusion Lyman alpha: 2 populations needed to fit the data Cold: Hot: n exo = 8x10 4 cm -3, T exo =200 K n exo = 2 x10 4 cm -3, T exo > 600 K The «hot population of H atoms» has always been there. Number density is orders of magnitude larger than predicted by earlier models of excess energy in some reactions (Nagy and Cravens) Therefore, origin is still TBD! Candidates: charge exchange with solar wind protons.

Lyman forward model n c, density of H atoms at the exobase T c, temperature of H at the exobase (exospheric temperature): Compute the distribution of H in the exosphere (and below) Solve the Lyman radiative transfer for a spherical exosphere of H (source function) Compute the Lyman emission intensity that would be seen by SPICAM for the proper geometry Compare a grid of models to the data, best fit search for n c and T c. (single component search) Or: Fix the exospheric temperature by other means (Mars 200 K, from MGS drag, airglow ) Add a second, hot component to fit the Lyman intensity data. Compute the additional escape rate for this component

Earth s geocorona seen in L light from SOHO/SWAN:~3x10 5 km

Altitude (km) North Mex Hydrogen line (121.6 nm) South

H escape from Mars Cold population: F J ~0.5 10 8 atoms/cm2 s =0.1 m H 2 O/Gyr) Non Thermal, Hot population: F J ~ 2.5 10 8 atoms/cm2 s =0.4 m H 2 O/Gyr)

Mars: Non thermal escape of H Main productive reactions for H in the upper atmosphere (Krasnopolsky, 2002) CO 2 + + H 2 ---- > HCO 2 + + H (1.05 10 8 / cm2 s) (1) HCO + + e ---- > CO + H(1.17 10 8 / cm2 s) (1)

Mars: Non thermal escape of H Main productive reactions for H in the upper atmosphere (Krasnopolsky, 2002) CO 2 + + H 2 ---- > HCO 2 + + H (1.05 10 8 / cm2 s) (1) HCO + + e ---- > CO + H (1.17 10 8 / cm2 s) (1) If the reaction occurs below the exobase ---- > thermalization of H

Mars: Non thermal escape of H Main productive reactions for H in the upper atmosphere of Mars (Krasnopolsky, 2002) CO 2 + + H 2 ---- > HCO 2 + + H (1.05 10 8 / cm2 s) (1) HCO + + e ---- > CO + H(1.17 10 8 / cm2 s) (1) If the reaction occurs below the exobase ---- > thermalization of H If the reaction occurs above the exobase ----> excess energy of H (0.1-1 ev) Escape of H atom on hyperbolic trajectory Other mechanisms: interaction with the solar wind (Review for Mars, Chassefiere and Leblanc, PSS,2004)

Altitude (km) Brightness (kr) Interplanetary background : model based on SWAN (SOHO)

Model : H density profiles from 80 to 50 000 km : Only 2 free parameters (exobase temperature, exobase H density) Spherical symmetry From 80 to 120 km (infinite scale height) From 120 to 200 km diffusive model Temperature and mixing coefficient profiles from Krasnopolsky et al 2002 : f(t exo ) From 200 to 50 000 km Chamberlain model (without satellites particles) Radiative Transfer Model : (Resonant scattering) Spherical geometry.

Lyman alpha radiative transfer H atoms above CO 2 absorption (~120 km) are illuminated by the strong solar L line Resonance scattering: all H atoms re-emit L, observable (121.6 nm) Multiple scattering: Retrieval of H distribution from L not practical Forward model:

Altitude (km) Brightness (kr)

Altitude (km) Brighness (kr) a) b)

CONCLUSION Brightness in good agreement with previous observations Two hydrogen populations confirmed Cold population - Density : Good agreement with previous observations - Temperature : Good agreement with previous observations - Results : Sensitive to the absolute calibration (major uncertainty) Hot population - Presence confirmed -Temperature : Very difficult to constrain ; larger than previous observations -Density : In the range of previous observations but hard to constrain -Results : very sensitive to the interplanetary background value Study to be continued ~ 50 observations from November 2006 November 2007 at different Solar Zenith angle, Local Time,

The H corona of Venus

- Error bars : deduced from a Poissonian distribution of the events (Leblanc et al. 2006) - Interplanetary background : ~ 515 R (from a model) -Solar Flux at Venus SPICAV/VEX (red) : ~ 6.6x10 11 ph/cm 2 /s VENERA 11 (*) (Bertaux et al. 1982) ~ 1.45x10 12 ph/cm 2 /s Here scaled to the SPICAV/VEX solar flux Observation of a non-thermal hydrogen population dominant in the external exosphere by all previous missions Altitude (impact parameter) (km) Internal exosphere External exosphere Intensity (kr)

Internal exosphere VEX Venera 11 Pioneer Venus Mariner 5 (This presentation) (Bertaux et al. 1982) (Stewart et al. 1979) (Anderson 1976) N exo (cm -3 ) >1.5x10 5 4 ± 3 x10 4 1-2 x10 5 2 ± 1x10 5 T exo (K) < 300 K 300 ± 25 ~ 300 K 275 ± 50 K 10000 N exo = 1.6x10 5 cm -3 T exo = 280 K A = 1 Altitude (km) 8000 6000 4000 2000 1 10 Brightness (kr)

External exosphere Chamberlain s profile without satellite particles Difficult to constrain Nexo [400 1800] cm -3 Texo > 1000 K Best profile Nexo = 400 cm -3 ; Texo = 4200 K Altitude (km) 10000 8000 6000 4000 N exo = 400 cm -3 T exo = 4200 K IB = 515 R 2000 0.1 1 10 Brightness (kr)

My favorite scenario for atmospheric loss on Mars «It s a hell-of-a-lot difficult to get rid of an atmosphere!» Don Hunten, 2005, private communication

Oxygen Corona : Methods Forward comparison with models by 2 minimization (Chaufray et al. 2009) Spherical symmetry Chamberlain profile above the exobase Hot population not included Radiative Transfer model Solar scattering ~ 80 % O Photoelectron Impact ~ 20 % CO 2

Venus Earth Mars Composition of atmosphere CO2 96% O2, N2 CO2 96 % Water (equivalent liquid) 30 mm 2.8 km 20 (polar caps)+20 m Exobase altitude (km) 250 500 250 Exospheric temperature T ex (K) 240-290 800-1200 200-240 H density at exobase (cm -3 ) 1.5x10 5 5x10 4-1x10 5 1.0 ± 0.2 10 5 H hot component 4x 10 2 T~4200 K 1.9 ± 0.5 10 4 cm 3 T>500 K H Thermal escape (cm -2 s -1 ) 2x 10 8 0.5-1.4±0.6 10 8 H Non thermal escape 2.5x 10 8 Area of exobase (cm2) 1.25 x10 18 1.48x10 18 0.34x10 18 Equivalent loss of water (m/gyr)? 1 0.7-1.5 -H Density at exobase remarkably similar in the 3 planets! Mesospheric cold trap, and limit of diffusion -Present escape rate weak for significant evolution of water -T ex very different for the non CO 2 atmosphere (Earth)