L. K. Babadzanjanz, Existence of the continuations in the N -body problem, vol.20, pp.43-57, 1979.

C. J. Budd, B. Leimkuhler, and M. D. Piggott, Scaling invariance and adaptivity, Appl. Numer. Math, vol.39, pp.261-288, 2001.

S. Blanes and C. J. Budd, Adaptive geometric integrators for Hamiltonian problems with approximate scale invariance, SIAM J. Sci. Comput, vol.26, issue.4, pp.1089-1113, 2005.

E. Hille, Ordinary Differential Equations in the Complex Domain, 1976.

E. Hairer, C. Lubich, and G. Wanner, Geometric Numerical Integration. Structure-Preserving Algorithms for Ordinary Differential Equations, 2006.
URL : https://hal.archives-ouvertes.fr/hal-01403326

J. Laskar, A numerical experiment on the chaotic behaviour of the Solar System, Nature, vol.338, pp.237-238, 1989.

A. C. Petit, J. Laskar, G. Boué, and M. Gastineau, High-order regularised symplectic integrator for collisional planetary systems, Astronomy and Astrophysics, vol.628, p.32, 2019.

S. Mikkola and K. Tanikawa, Explicit symplectic algorithms for timetransformed Hamiltonians, Celest. Mech. & Dyn. Astr, vol.74, p.287, 1999.

P. Painlevé, Leçons sur la théorie analytique deséquations différentielles, p.1897

M. Preto and S. Tremaine, A class of symplectic integrators with adaptive timestep for separable Hamiltonian systems, Astron. J, vol.118, 1999.

C. Rackauckas and Q. Nie, DifferentialEquations.jl -A Performant and Feature-Rich Ecosystem for Solving Differential Equations in Julia, Journal of Open Research Software, vol.5, issue.1, p.15, 2016.

K. F. Sundman, Mémoire sur le problème des trois corps, Acta Mathematica, vol.36, pp.105-179, 1912.

V. Szebehely and C. F. Peters, Complete Solution of a General Problem of Three Bodies, Astronomical Journal, vol.72, p.876, 1967.

H. Pouncaré, Mémoire sur le problème des trois corps et leséquations de la Dynamique, Archives Henri Poincaré, 1989.

W. Qiu-dong, The global solution of the n-body problem, Celestial Mechanics and Dynamical Astronomy, vol.50, issue.1, pp.73-88, 1991.

J. H. Verner, Numerically optimal Runge-Kutta pairs with interpolants, Numerical Algorithms, vol.53, pp.383-396, 2010.