From rotations and inclinations to zero configurational velocity surfaces. I - A natural rotating coordinate system

Mathematics

Scientific paper

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Cartesian Coordinates, Many Body Problem, Orbital Mechanics, Orbital Velocity, Rotating Bodies, Three Body Problem, Angular Velocity, Branching (Mathematics), Inclination, Inequalities, Jacobi Integral, Rigid Structures

Scientific paper

Attempts are made to: (1) derive conditions which will lead to the clearest possible 'zero velocity' surfaces for the solutions of both the three-body and n-body problems; (2) determine the natural rotating coordinate system of an n-body system; and (3) derive an equation which will yield, as a special case, the Sundman inequality. The intimate connection among these aims is noted in the derivation of an intrinsic representation for the rigid body rotation of n-body problem solutions. Orbit inclination is used to illustrate the effects of this rotation.

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