Interior and evolution of Uranus and Neptune

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1 Interior and evolution of Uranus and Neptune N Nettelmann (UC Santa Cruz) collaborators: JJ Fortney (UCSC), R Redmer (U Rostock), M French (UR), S Hamel (LLNL), M Bethkenhagen, (LLNL), K Wang (CA-Castilleja School) Keck Standard structure models ( ) Phase diagrams of ices Challenge 1: the faint Uranus problem Challenge 2: atmosphere abundances Conclusions Voyager

2 Uranus and Neptune: key questions are Uranus & Neptune similar in internal structure? bulk composition (ice : rocks : H/He)? why is Uranus so faint? (and Neptune so luminous?) Mass (M Earth ) Radius (R Earth ) mean density (g/cm 3 ) T 1bar (K) heat flux F int (erg/cm 2 /s) 42 +/

3 review: Hubbard & MacFarlane 1980: first comprehensive evolution calculations structure: three layer models that failed to reproduce the later Voyager gravity data Both planets cooling time was found to be too long by several Gyrs, with a longer cooling time for Uranus than for Neptune. Uranus H/He solar system age ice rocks today s T equi effective temperature (K)

4 review: Hubbard, Podolak, Stevenson 1995: application of Voyager gravity data The Voyager gravity data seem to require the presence of light elements in the deep interior. typical structure model He H R N water 2000 K 0.1 Mbar 2 M E rock 6000 K 7 Mbar

5 review: Hubbard, Podolak, Stevenson 1995: application of Voyager gravity data The Voyager gravity data seem to require the presence of light elements in the deep interior. Either the planets were born cold, or only ~60% (N), ~40% (U) of the interior is convectively unstable. 0.8 R N typical structure model He water H K 0.1 Mbar convecive interior / mass 2 M E rock 6000 K 7 Mbar initial / present temperature Hubbard et al 1995 in Neptune and Triton

6 review : French+09, Nettelmann 2009: application of water ab initio EOS Application of ab initio EOS data for water shortens Neptune s cooling time. T eff can be explained by a convective interior. typical structure model He H R N water 2000 K 0.1 Mbar Uranus cools too slowly by several Gyrs. 2 M E rock 6000 K 7 Mbar French et al. 2009, PRB Fortney & Nettelmann 2010, SSRv

7 Modeling giant planets Standard structure models: method Three-layer structure: two convective, adiabatic, and homogeneous envelopes above ice-rock core observational constraints explicitly to be adjusted fitting parameters Z 1 Z 2 ad Y 1 M p R p M core ad Y 2 P 1-2 Y atm Y Y 2 T 1 bar J 2 Z 2 CORE ω J 4 Z 1 metallicity M Z Z= M H +M He +M Z He fraction M He Y= M H +M He age & heat flux Guillot (1999), PSS Nettelmann et al. (2008, 2012), ApJ

8 post-voyager gravity data (Jacobsen 2007, 2009) The observational error bars of J2, J4 could be reduced significantly by long-term ground-based observations of the satellite orbits. post V Voyager

9 rotation rates of U & N OBSERVATIONAL METHODS [Pioneer 11 (J,S); Voyager 1 (J,S), 2 (J,S,U,N), Ulysses (J,S), Galileo (J), Cassini (S)] RESULTS a) magnetic dipole oscillations (spacecraft) b) modulation periods of kilometric radio emissions (spacecraft) Jup Sat Ura Nep Earth Period (h:m) 9:55 10:39 17:15 16:06 (a, b) wind (m/s) > (a, b) For Saturn, Cassini has revealed a change in Period by several minutes. We no not know wether the U & N Voyager rotation rates are that of the deep interior. MODIFIED ROTATION RATES Helled et al (2010) suggest modification rates obtained from minimization of dynamical heights of the 0.1-bar level and of the wind speeds.

10 Application of Jacobson gravity data and of modified rotation rates of 40 min (U) and + 1h20 (N) Standard models. Large error bars of Neptune s J2, J4 prevent conclusion about dis/similar internal structures. extreme but possible Neptune standard model molecular ionic superionic water He H 3200 K 1.5 Mbar diamond rocks 5000 K 8 Mbar Helled, Anderson, Schubert 2010, Icarus Nettelmann, Helled, Fortney, Redmer PSS

11 Application of Jacobson gravity data and of modified rotation rates of 40 min (U) and + 1h20 (N) Standard models. Large error bars of Neptune s J2, J4 prevent conclusion about similar internal structures. SCIENCE GOAL: determining the (dis)similarity between U&N REQUIRED: tighter error bars on Neptune s gravitational harmonics J2, J4 polar orbiter rotation period of the magnetic fields of both U&N Helled, Anderson, Schubert 2010, Icarus Nettelmann, Helled, Fortney, Redmer PSS

12 New EOS for light ices (CH4, NH3)

13 Phase diagrams of ices, and a Neptune model NH 3 phase diagram H2O He H 2 ionic superionic H + ~2000 K Mbar C settling Bethkenhagen, French, Redmer (2013) CH 4 phase diagram H 2 O phase diagram diamond K ~7 Mbar Hamel (priv. comm. 2013) Redmer et al 2010

14 Uranus standard models with CH 4 -NH 3 -H 2 O deep interior The lower densities of CH4, NH3 compared to H2O allow to add more Z-material into the inner envelope (~99%) ~2000 K 0.1 Mbar ~4500 K 5.5 Mbar

15 Uranus adiabatic models with CH 4 -NH 3 -H 2 O deep interior The lower densities of CH4, NH3 compared to H2O allow to add more Z-material into the inner envelope (~99%) Voyager rotation data Jacobsen gravity data ~2000 K 0.1 Mbar ~4500 K 5.5 Mbar

16 Challenge 1: Uranus low heat flux

17 The Uranus Faintness Problem Why do we consider Uranus to be faint given thatt eff (Ura) ~ T eff (Nep) ~ 59 K? low intrinsic flux: F int (Ura) = x F int (Nep) adiabatic, homogeneous models predict a larger-than-observed flux Explanation candidates for Uranus faintness: stably stratified interior heat flux from the stable layer? size of the stable layer? multiple stable layers? why Uranus and not Neptune? Neptune-brightness-problem solar incident flux, σteq 4 (Hubbard 1977) Teff 4 Teq 4 ~ 0, or > 0? atmospheric properties winterside cooling? seasonal meridional energy balance? Friedson & Ingersoll (1987)

18 The uncertainty in Uranus heat flux results from uncertainties in the Bond Albedo and in T eff. F σ T T = σ (1/ 4)(1 ) ( / ) int ( eff eq ) T = A R a σt 4 4 eq F int = σt 4 int

19 The uncertainty in Uranus heat flux results from uncertainties in the Bond Albedo and in Teff. F σ T T = σ (1/ 4)(1 ) ( / ) int ( eff eq ) T = A R a σt 4 4 eq F int = σt 4 int Maybe the Uranus-faintness Problem disappers if we consider the 3-4σ error bars in Teff and A?

20 Standard evolution models with high todays F int values also fail to match Uranus known cooling time of ~ 4.5 Gyr Teff=59.1 K model atmosphere: Fortney et al 2011, extended

21 The layer boundary between the H/He outer and the icerich deep interior is likely stably stratified and insulating He s t a b l e ionic water superionic water diamond H 6400 K 6 Mbar 0.9 M U Maybe the Uranusfaintness Problem disappers if we surpress the heat flow from the ice-rich deep interior?

22 Standard evolution models with low todays F int values also fail to match Uranus known cooling time of ~ 4.5 Gyr He s t a b l e ionic water H 0.9 M U superionic water diamond 6400 K 6 Mbar

23 modelers have not yet developed a self-consistent model that matches today s Fint within error bars OBSERVATIONS: tighter constraints on Bond Albedo A and on Teff will help to develop an evolution path to the current state (Teff) of U & N. REQUIRED: improved thermal evolution models for U & N that include the heat flux through a stably stratified layer smoothing of the compositional gradient over time through diffusion time-scales for convective periods and for stable periods He H 2 time water, ammonia, methane H, He

24 Challenge 2: atmospheric abundances

25 D/H ratio measured in the atmospheres of U & N atmospheric D/H ratio 2x solar, measured from (HD/H 2 ) deuterium in U & N is assumed to result from D-enriched ices observed D/H can be used to infer (D/H) in ices in U & N. (D/H) ices = (D/H) obs f (D/H) 1 f proto f = f( Z ice ) Feuchtgruber et al 2013, A&A

26 D/H in the atmospheres of Uranus and Neptune Neptune: measured atmospheric D/H is consistent with the atmospheric ice mass fraction of ice-rich structure models. Z 1 ranges, structure models: inferred D/H in ices in U&N Ocean water Z 1, measured D/H: Cometary ices Z 1 ices Z 2 ice mass fraction, Z ice Feuchtgruber et al 2013, A&A

27 D / H Uranus: mismatch suggests a strongly super-adiabatic outer envelope. Z 1 ranges, structure models: inferred D/H in ices in U&N Ocean water Z 1, measured D/H: Cometary ices Z 1 ices Z 2 ice mass fraction, Z ice Feuchtgruber et al 2013, A&A

28 Neptune: atmospheric O / H The O/H derived from measured CO seems larger than allowed by standard structure models. This may indicate a warmer-than adiabatic interior.

29 Neptune: atmospheric O / H The O/H derived from measured CO seems larger than allowed by standard structure models. This may indicate a warmer-than adiabatic interior. SCIENCE GOAL: checking the standard assumption of an adiabatic interior for Neptune as a proxy for extrasolar (mini-)neptunes REQUIRED OBSERVATION: O/H below the cloud deck from remote sensing?

30 Summary SCIENCE GOAL: determine if U&N have dis/similar internal structures REQUIRED: a) accurate gravitational coefficients J 2, J 4 for Neptune b) rotation rates of both planets again YIELD: dis/similar internal density distributions fundamentally REQUIRED: improved thermal evolution models foir U & N computation of EOS, phase diagrams, material properties of ices... (LLivermoreNL, U Rostock) SCIENCE GOAL: is the standard assumption of adiabatic interiors appropriate for Neptune-sized planets? REQUIRED: observationally determined atmospheric abundances, O/H below the cloud decks

31 Appendix

32 Uranus challenge: thermal evolution He s t a b l e H variation of cut-off mass, variation of Flux from deep interior ionic water 0.8 R U superionic water diamond 6400 K 6 Mbar

33 dissimilar adiabatic, convective internal structures? Neptune s compositional gradient may be i) deeper inside (1 Mbar) ii) less pronounced molecular ionic superionic water He H Neptune 3200 K 1.5 Mbar diamond rocks 5000 K 8 Mbar He s t a b l e H Uranus ionic 0.8 R U diamond 6400 K 6 Mbar Nettelmann, Helled, Fortney, Redmer 2013 Chau, Hamel, Nellis 2011 superionic water

34 What may cause a stable interior below ~ 0.5 R p in Uranus, but not in Neptune? 1) A strong, extended compositional gradient? problem: structure models require the gradient to be at ~0.8 R U, not at 0.5 R U ; could apply to Neptune, too 2) diamond sedimentation? problem: all carbon settles down, without leaving behind a gradient in composition; should apply to Neptune, too molecular ionic superionic water He H diamond rocks 5000 K 8 Mbar Neptune 3200 K 1.5 Mbar C-N chain formation in synthetic Uranus mixture He s t a b l e ionic superionic water H Uranus 0.8 R U, ~0.9 M U diamond 6400 K 6 Mbar Chau, Hamel, Nellis 2011, PNAS

35 Big Picture (?) for Uranus From magnetic field models (Stanley & Bloxham 2004,6) From structure & evolution models (we) He s t a b l e ionic water H 2000 K 0.2 Mbar convective, conductive stable, conductive demixing of + H-H 2 O? + H 2 O-CH 4? demixing? C? 6000 K 6 Mbar + H 2 O-rocks (SiO 2,MgO)?

36 convection / stability in giant planets µ T µ = 0 T = rad 1 R 0 T ad R 1 0 = α µ µ α T T ad ~ compositional gradient super-adiabaticity Ledoux (in)stability criterion > rad ad Schwarzschild instability criterion Leconte & Chabrier (2012) : A new vision of giant planet interiors

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