activity
20172022
most citedAMD-stability and the classification of planetary systems

141 citations · 227 across the 4 of their papers we have counts for

collaborators
Showing astro-ph.EPShow all

8 papers · 1 filter

astro-ph.EP202117 cited

An integrable model for first-order three-planet mean motion resonances

Antoine C. Petit

Recent works on three-planet mean motion resonances (MMRs) have highlighted their importance for understanding the details of the dynamics of planet formation and evolution. While…

astro-ph.EP202069 cited

The path to instability in compact multi-planetary systems

Antoine C. Petit, Gabriele Pichierri, Melvyn B. Davies +1

The dynamical stability of tightly packed exoplanetary systems remains poorly understood. While for a two-planet system a sharp stability boundary exists, numerical simulations of…

astro-ph.EP2020

Resonance in the K2-19 system is at odds with its high reported eccentricities

Antoine C. Petit, Erik A. Petigura, Melvyn B. Davies +1

K2-19 hosts a planetary system composed of two outer planets, b and c, with size of and , and an inner planet, d, with a radius of $1.11\…

astro-ph.EP2019

Nearly Polar orbit of the sub-Neptune HD3167 c: Constraints on a multi-planet system dynamical history

Shweta Dalal, Guillaume Hébrard, Alain Lecavelier des Étangs +5

We present the obliquity measurement, that is, the angle between the normal angle of the orbital plane and the stellar spin axis, of the sub-Neptune planet HD3167 c, which transits…

astro-ph.EP2019

High order regularised symplectic integrator for collisional planetary systems

Antoine C. Petit, Jacques Laskar, Gwenaël Boué +1

We present a new mixed variable symplectic (MVS) integrator for planetary systems, that fully resolve close encounters. The method is based on a time regularisation that allows kee…

astro-ph.EP2018

Hill stability in the AMD framework

Antoine C. Petit, Jacques Laskar, Gwenaël Boué

In a two-planet system, due to Sundman (1912) inequality, a topological boundary can forbid close encounters between the two planets for infinite time. A system is said Hill stable…