Note on the generalized Hansen and Laplace coefficients
arXiv:astro-ph/0410557 · doi:10.1007/s10569-004-6440-8
Abstract
Recently, Breiter et al (2004) reported the computation of Hansen coefficients for non integer values of . In fact, the Hansen coefficients are closely related to the Laplace , and generalized Laplace coefficients (Laskar and Robutel, 1995) that do not require to be integers. In particular, the coefficients $X_0^{\g,m}$ have very simple expressions in terms of the usual Laplace coefficients $b_{\g+2}^{(m)}$, and all their properties derive easily from the known properties of the Laplace coefficients.
9/11/2004
Cited by in corpus (6)
- Explicit expansion of the three-body disturbing function for arbitrary eccentricities and inclinations
- Analytical determination of orbital elements using Fourier analysis. I. The radial velocity case
- Final spin states of eccentric ocean planets
- On the evolution of a binary system with arbitrarily misaligned orbital and stellar angular momenta due to quasi-stationary tides
- Anisotropic tidal dissipation in misaligned planetary systems
- The Resonant Tidal Evolution of the Earth-Moon Distance