A sixth-order accurate scheme for solving two-point boundary value problems in astrodynamics

Astronomy and Astrophysics – Astronomy

Scientific paper

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Non-Linear Boundary Value Problem, Restricted Three-Body Problem, Bicircular Four-Body Problem, Halo Orbits

Scientific paper

A sixth-order accurate scheme is presented for the solution of ODE systems supplemented by two-point boundary conditions. The proposed integration scheme is a linear multi-point method of sixth-order accuracy successfully used in fluid dynamics and implemented for the first time in astrodynamics applications. A discretization molecule made up of just four grid points attains a O( h 6) accuracy which is beyond the first Dahlquist’s stability barrier. Astrodynamics applications concern the computation of libration point halo orbits, in the restricted three- and four-body models, and the design of an optimal control strategy for a low thrust libration point mission.

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