2013
DOI: 10.1093/mnras/stt1442
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Origin scenarios for the Kepler 36 planetary system

Abstract: We explore scenarios for the origin of two different density planets in the Kepler 36 system in adjacent orbits near the 7:6 mean motion resonance. We find that fine tuning is required in the stochastic forcing amplitude, the migration rate and planet eccentricities to allow two convergently migrating planets to bypass mean motion resonances such as the 4:3, 5:4 and 6:5, and yet allow capture into the 7:6 resonance. Stochastic forcing can eject the system from resonance causing a collision between the planets,… Show more

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Cited by 45 publications
(18 citation statements)
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References 56 publications
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“…The giant impact hypothesis is consistent with the chaotic dynamics exhibited in the Kepler-36 system (Deck et al 2012). Hydrodynamic and N-body simulations have revealed that stochastic/convergent migration can lead to close encounters between the two planets and physical collisions with other embryos (Paardekooper et al 2013;Quillen et al 2013).…”
supporting
confidence: 69%
“…The giant impact hypothesis is consistent with the chaotic dynamics exhibited in the Kepler-36 system (Deck et al 2012). Hydrodynamic and N-body simulations have revealed that stochastic/convergent migration can lead to close encounters between the two planets and physical collisions with other embryos (Paardekooper et al 2013;Quillen et al 2013).…”
supporting
confidence: 69%
“…Assuming flat disks ( f = 0) and typical values of H 0 ∼ 0.05, we obtain factors on the order of K i ∼ 300 for any distance from the star, which are the values usually employed in N-body simulations of planetary migration and resonance capture (e.g., Quillen et al 2013;Silburt & Rein 2015). A flared disk ( f > 0) not only leads to a dependence of K i on the semimajor axis, but also increases its value for close-in planets.…”
Section: Offset and The K-factorsmentioning
confidence: 87%
“…In this population, there are 974 multiple planetary systems, including 652 two-planet systems, 222 three-planet systems and 75 four-planet systems. As previously mentioned, most of the planetary candidates in the multiple planetary systems are believed to be real planets Ciardi et al 2013;Quillen et al 2013). Based on current data, in Figure 1, we show the distribution of the period ratios of the planet pairs for all of the planetary candidates (the upper panel ) and for all of the three-planet systems (the lower panel ).…”
Section: Introductionmentioning
confidence: 94%