Canonical and Universal Elements of the Rotational Motion of a Triaxial Rigid Body

Astronomy and Astrophysics – Astronomy

Scientific paper

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Celestial Mechanics, Methods: Analytical

Scientific paper

A new set of canonical variables to describe the general rotation of a triaxial rigid body is presented. The transformation between the new variables and the Andoyer canonical variables is explicitly given. The rotational kinetic energy is expressed as a quadratic monomial of one new momentum. Consequently, the torque-free rotations are expressed as a linear function of time for the conjugate coordinate and constants of time for the other two coordinates and three momenta. This means that the new canonical variables are elements in a broad sense. They are a universal counterpart, in rotational dynamics, of the Delaunay canonical elements for elliptic orbital motion.

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