2015
DOI: 10.1093/mnras/stv2554
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The fragility of the terrestrial planets during a giant-planet instability

Abstract: Many features of the outer solar system are replicated in numerical simulations if the giant planets undergo an orbital instability that ejects one or more ice giants. During this instability, Jupiter and Saturn's orbits diverge, crossing their 2:1 mean motion resonance (MMR), and this resonancecrossing can excite the terrestrial planet orbits. Using a large ensemble of simulations of this giant planet instability, we directly model the evolution of the terrestrial planet orbits during this process, paying spe… Show more

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Cited by 91 publications
(99 citation statements)
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“…Our calculations thus refer to the cometary component of the LHB in case the timing of the planetary migration is relevant for offering an explanation of the LHB . In case the migration occurred at a much earlier time (Kaib & Chambers 2016;Weaver et al 2016), our results would refer to a much earlier cometary bombardment. This would be unrelated to the LHB, and the LHB would need to be explained in a different way.…”
Section: Discussionmentioning
confidence: 90%
“…Our calculations thus refer to the cometary component of the LHB in case the timing of the planetary migration is relevant for offering an explanation of the LHB . In case the migration occurred at a much earlier time (Kaib & Chambers 2016;Weaver et al 2016), our results would refer to a much earlier cometary bombardment. This would be unrelated to the LHB, and the LHB would need to be explained in a different way.…”
Section: Discussionmentioning
confidence: 90%
“…This constrain is especially important if the instability happened late, because in this case it is strictly required that the orbits of Jupiter and Saturn experienced a discontinuity during their encounters with a third, planetary-size object (the so-called jumping-Jupiter model; Morbidelli et al 2009Morbidelli et al , 2010Brasser et al 2009). Moreover, it was shown that only a small measure of the jumping-Jupiter models is fully satisfactory (e.g., Kaib & Chambers 2016, while most lead to an excessive excitation of the terrestrial planet orbits. The constraint on the jumping-Jupiter model would be relaxed if the instability happened early.…”
Section: Caveats For T Inst < 100 Myrmentioning
confidence: 99%
“…These very late instabilities in our systems occur even though the orbits of Jupiter and Saturn are effectively fixed for the entire integration. The rate of instabilities would likely be significantly higher if the orbits of the gas giants evolved substantially over time (Brasser et al 2009;Agnor & Lin 2012;Brasser et al 2013;Kaib & Chambers 2016). In Figure 5, we look at the mass distributions for the last planet lost from each system with an instability after t = 200 Myrs.…”
Section: System Evolution Beyond 200 Myrsmentioning
confidence: 99%