C. Mordasini & G. Bryden. Sagan Summer School 2015
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1 Hands-on Session I C. Mordasini & G. Bryden Sagan Summer School 2015
2 Population synthesis Monday Tuesday Wednesday Thursday Thursday
3 GlobalPFE model Minimum physical processes to consider GlobalPFE: Toy global planet formation model for population synthesis built on the core accretion paradigm, assuming core growth via planetesimal accretion and disk driven migration (Ida & Lin 2004, Alibert et al. 2005, Mordasini et al. 2009) 3 modes of operation
4 Input file I:
5 Input file II: Detailed description in Sect. 7.2 of documentation
6 Formation of a single planet Pollack et al. 1996
7 Output file: Detailed description in Sect. 8 of documentation
8 Accretion of planetesimals I Growth by collisional accretion of background planetesimals v 1 p e 2 + i 2 v Kep Safronov equation
9 Accretion of planetesimals II Oligarchic growth during presence of gas disk Orderly growth after dissipation of gas disk
10 Accretion of planetesimals III
11 Accretion of planetesimals IV Accretion from a feeding zone with spatially constant planetesimal surface density ΣP d P dt = (3M ) 1/3 dm Z 6 a 2 B L M 1/3 dt W feed = B L R H = B L M 3M 1/3 a ( Without migration and planetesimal drift:! Growth to the isolation mass m isolation (4πr2 Σ) ( a 1AU ) 3 ( (3M ) 1 2 Σ 10gcm 2 ) 3/2 M.
12 Accretion of planetesimals V
13 Accretion of planetesimals VI Core mass as a function of semi-major axis at 0.1 Myr (red), 1 Myr (green) and 10 Myr.
14 Accretion of gas I dm dr =4πr2 dp ρ dr = Gm ρ r ( ) 2 dl dr =4πr2 ρ ϵ T S dt t dr = T dp P dr 1D structure equations of planetary H/He envelope = d ln T d ln P =min( ad, rad ) rad = 3 64πσG κlp T 4 m Parameterization via KH timescale p KH = 10.4 and q KH = 1.5, and κ = 10 2 g/cm2
15 Accretion of gas II Limits to gas accretion rate: Bondi rate Gas accretion rate in the disk
16 Accretion of gas III
17 Truncation of gas accretion I 1) At the gas isolation mass 2) Hard limit at gap formation 3) Decrease of rate due to gap formation
18 Truncation of gas accretion II
19 Gas driven orbital migration I 1) Low mass planets: type I migration 2) High mass planets: type II migration if
20 Gas driven orbital migration II
21 Gas driven orbital migration III
22 Structure [ gas disk Initial profile Evolution dσ dt = 3 r r [ ] r 1/2 ) r νσr1/2 + Σ w (r) + Q planet (r).
23 Evolution of the gas disk Exponential decrease and photoevaporation
24 Structure disk of solids Evolution only via accretion onto the core
25 Output file: Detailed description in Sect. 8 of documentation
26 Formation of a planetary system All initial conditions are kept constant, except for the semimajor axis which is systematically varied between 0.1 and 100 AU, distributed uniformly in log(a) (301 values)
27 Formation of a planetary system
28 Model limitations As a toy model, GlobalPFE has many limitations. The most important are:! 1.One embryo per disk: no dynamics, no competition for gas and solids, no eccentricity excitation, no capture in mean motion resonances 2.Gas disk driven migration only (no scattering, no Kozai, no planetesimal driven migration). Only inward migration (loc. isothermal type I). 3.Core growth by accretion of planetesimals only, no pebble accretion 4.Simplistic disk model (fixed temperature profile, no viscous evolution, no real photoevaporation model) 5.Simplistic gas accretion model (no calculation of the envelope structure) 6.No evolution of the disk of solid: no dust/planetesimal drift, growth, fragmentation, no eccentricity/inclination evolution 7.No planetary internal structure and evolution: the planetary radius and luminosity are not calculated. The effect of atmospheric escape/ envelope evaporation is also neglected.
29 Thanks for your attention
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