On the Co-orbital Motion in the Three-Body Problem: Existence of Quasi-periodic Horseshoe-Shaped Orbits

On Co-Orbital Quasi-Periodic Motion in the Three-Body Problem

(2019) Josep M. Cors et al.   SIAM JOURNAL ON APPLIED DYNAMICAL SYSTEMS

Rigorous treatment of the averaging process for co-orbital motions in the planetary problem

(2015) Philippe Robutel et al.   COMPUTATIONAL & APPLIED MATHEMATICS

Lagrangian tori near resonances of near-integrable Hamiltonian systems

(2015) A G Medvedev et al.   NONLINEARITY

On the measure of Lagrangian invariant tori in nearly-integrable mechanical systems

(2015) Luca Biasco et al.   Rendiconti Lincei-Matematica e Applicazioni

Rigorous treatment of the averaging process for co-orbital motions in the planetary problem

(2015) Philippe Robutel et al.   computational and applied mathematics

Quasi-Periodic Almost-Collision Orbits in the Spatial Three-Body Problem

(2014) Lei Zhao   COMMUNICATIONS ON PURE AND APPLIED MATHEMATICS

On the co-orbital motion of two planets in quasi-circular orbits

(2013) Philippe Robutel et al.   CELESTIAL MECHANICS & DYNAMICAL ASTRONOMY

Horseshoe periodic orbits with one symmetry in the general planar three-body problem

(2012) Abimael Bengochea et al.   DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS

The planetary N-body problem: symplectic foliation, reductions and invariant tori

(2011) Luigi Chierchia et al.   INVENTIONES MATHEMATICAE

Analytical description of physical librations of saturnian coorbital satellites Janus and Epimetheus

(2010) Philippe Robutel et al.   ICARUS