Third-order Jupiter-Saturn planetary theory

Physics

Scientific paper

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Jupiter (Planet), Orbit Perturbation, Saturn (Planet), Solar Orbits, Equations Of Motion, Hamiltonian Functions, Lie Groups, Secular Variations

Scientific paper

The construction of a third order Jupiter-Saturn (J-S) theory is presented, using the Hori theory of planetary perturbations. No critical J-S terms due to the 2:5 commensurabilities and its multiples exist, when the periodic terms of order 0, 1, 2 with respect to the eccentricity-inclination are taken into account. In this case, the Lie series transformation degenerates and is meaningles. The J-S equations of motion for secular perturbations are solved when the Poisson terms of degree greater than 2 are neglected in the Poincare canonical variables.

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