Super-Earths as Failed Cores in Orbital Migration Traps

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Super-Earths as Failed Cores in Orbital Migration Traps Yasuhiro Hasegawa (Jet Propulsion Laboratory, California Institute of Technology) Hasegawa 2016, ApJ, 832, 83 Copyright 2017. All rights reserved.

(Potential) Links to Formation Processes of Planets e.g.,weiss & Marcy 2014, Marcy et al 2014, Rogers 2015, Wolfgang & Lopez 2014 Planets w/ > 1.5-1.6 Re : not purely rocky Planets w/ < 1.5-1.6 Re : likely to be purely rocky An Implication => Sub-set of samples from Weiss & Marcy 2014 (mass measurements better than 2-sigma) M p ' 5M may be a Minimum Mass of Planets Formed in Gas Disks???

Key Idea: Type I Migration Traps (Planet Traps) e.g., Masset et al 2006, Hasegawa & Pudritz 2011b Cavity (the disk inner edge) Masset 2002 Masset et al 2006 Planetary Migration = Angular Momentum Transfer between Planets and Gas Disks Planet Traps = Disk Structures The Net of Transferred Angular Momentum Regulates the Direction of Migration, which Depends on Disk Structures where the Net Torque becomes Zero (i.e. Dead Zones, Ice Lines, etc..)

Positions of planet traps (AU) Fundamental Properties of Planet Traps e.g., Hasegawa & Pudritz 2011b Hasegawa & Pudritz 2011b Multiple Traps in Single Disks : the outer edge of dead zones, ice lines, heat transitions Locations of Traps are Specified by Disk Evolution Mass Dependence of Traps : planet traps are effective until protoplanets obtain the gap-opening mass & undergo type II migration Time Planets Form Locally at Traps (r > 1 AU) Before Type II Migration

Result 1: Evolutionary Tracks of Trapped Planets Disk Evolution e.g., Hartmann et al 1998 Hasegawa & Pudritz 2012 Planetary Migration (Orbital Evolution) Planet Traps for Low Mass Planets Type II for Massive Planets (w/ a Gap) Core Accretion (Mass Growth) Pollack et al 1996 End-Points of Tracks Line-up with the RV Data Hasegawa & Pudritz 2012

Result 2: Statistical Analysis for Computed Tracks Partition the Diagram Hot Jupiters Exo-Jupiters Calculate Planet Formation Frequencies (PFFs) PFFs X acc X Hasegawa & Pudritz 2013 N( acc, dep) N int dep Low-mass Planets w mass ( acc )w lifetime ( dep ) Weight functions related to disk observations Hot Jupiters Exo-Jupiters Super-Earths Total PFF ~ 7.6 % ~ 25.3 % ~ 10.2 % 43.1% The Observational Trend of Massive Planets can be Reproduced Other Formation Mechanisms are Needed for Super-Earths

The Minimum Mass of Planets Formed by Core Accretion at Planet Traps: M CA min ' 4 5M Hot Jupiters Exo-Jupiters Super-Earths Total PFF ~ 7.6 % ~ 25.3 % ~ 10.2 % 43.1% A Considerable Fraction of Close-in Super-Earths can be Formed as Failed Cores of Gas Giants (Mini-Gas Giants)

Positions of planet traps (AU) Switching of Migration Modes at M CA min ' 4 5M No Gas in Disks No Planet Traps Hasegawa & Pudritz 2011b Hasegawa 2016 Planet Traps (Type I Migration) : Transport Forming Planetary Cores from Large Orbital Radii to >1 AU Type II Migration (w/ a Gap) : Transport the Cores from r > 1 AU to r < 1 AU Time

Positions of planet traps (AU) Switching of Migration Modes at M CA min ' 4 5M No Gas in Disks Hasegawa & Pudritz 2011b Hasegawa 2016 Planet Traps (Type I Migration) : Transport Forming Planetary Cores from Large Orbital Radii to >1 AU Type II Migration (w/ a Gap) : Transport the Cores from r > 1 AU to r < 1 AU <M Gap > = the Mean Value of the Gap-Opening Mass for Close-in Super-Earths

The Effect of Atmospheric Escape Hasegawa 2016 The Mass-Radius Diagram Divides into a Number of Regions, and can Specify the Formation Histories of Close-in Super-Earths Photoevaporative Mass Loss Increases Mmin CA of 5M M CA+PE min of 7M by Stripping the Gas Envelopes to Lopez & Fortney 2013

Exoplanet Phase Diagram Hasegawa 2016

Implications for Gravitational Microlensing Gravitational Microlensing Covers A Different Parameter Space!!

Summary Hasegawa 2016, ApJ, 832, 83 The currently observed exoplanetary populations are quite useful for deriving some constraints on theory of planet formation A population synthesis model is developed, focusing on Type I migration traps (dead zone, ice line, heat transition) Planet traps may be important to reproduce the trend of observed massive exoplanets, and for some fractions of observed close-in super-earths Switching of migration modes determines the minimum mass of super-earths formed by our model, which is M_p > 4-5 M_Earth, & the mass-radius diagram can serve as an exoplanet phase diagram (Future) gravitational microlensing observations can fill out a different parameter space, and would be useful for drawing a better picture of planet formation

Supplementary

Model: Evolutionary Tracks of Trapped Planets e.g., Hasegawa & Pudritz 2012 Disk Evolution + Planetary Migration (Planet Traps + Type II) + Core Accretion (Mass Growth) Pollack et al 1996 Gas disks totally dissipate Phase IV Gas giants Phase III Cores + low-mass atmospheres Phase I1 Cores of gas giants Phase I Dust/Planetesimals

Results: Evolutionary Tracks of Trapped Planets e.g., Hasegawa & Pudritz 2012 A disk around a classical T Tauri star is considered M disk 0.03M disk 8.8 10 6 years Gas disks totally dissipate Phase IV (> 10 6 years) Gas giants Phase III (< 10 5 years) Cores + low-mass atmospheres Phase I1 Cores of gas giants ( 2 10 6 years) Phase I (< 10 6 years) Hasegawa & Pudritz 2012 Dust/Planetesimals

Results: Evolutionary Tracks of Trapped Planets e.g., Hasegawa & Pudritz 2012 A disk around a classical T Tauri star is considered Type II migration M disk 0.03M disk 8.8 10 6 years Gap-opening mass Planet traps Gas disks totally dissipate Phase IV (> 10 6 years) Gas giants Phase III (< 10 5 years) Cores + low-mass atmospheres Phase I1 Cores of gas giants ( 2 10 6 years) Phase I (< 10 6 years) Hasegawa & Pudritz 2012 Dust/Planetesimals

Statistical Analysis for Computed Tracks e.g., Hasegawa & Pudritz 2013 A disk around a classical T Tauri star is considered M disk 0.03M disk 8.8 10 6 years Compute lots of tracks Partition the diagram Hot Jupiters Low-mass Planets Exo-Jupiters Calculate planet formation frequencies (PFFs) PFFs X acc X N( acc, dep) N int dep w mass ( acc )w lifetime ( dep ) Hasegawa & Pudritz 2012 Weight functions related to disk observations