Precession of a planet with a satellite

Icarus

Volumn 185, Issue 2, 2006, Pages 312-330

  Boue G ^a   Laskar, J ^a  

^a Institut de Mecanique Celeste et de Calcul des ephemerides   (France)

Author keywords

Celestial mechanics; dynamics; Moon; Planetary dynamics; Rotational dynamics; Satellites

Indexed keywords

EID: 33751078020     PISSN: 00191035     EISSN: 10902643     Source Type: Journal    
DOI: 10.1016/j.icarus.2006.07.019     Document Type: Article

References (20)

1. Andoyer H. Cours de Mécanique Céleste, vol. 1 (1923), Gauthier-Villars, Paris
2. Borisov A.V., and Mamaev I.S. Dinamika Tverdogo Tela (2005), R&C Dynamics, Moscow (in Russian)
3. Burns J.A. Evolution of satellites orbits. In: Burns J.A., and Matthews M.S. (Eds). Satellites (1986), Univ. of Arizona Press, Tucson 117-158
4. Colombo G. Cassini's second and third laws. Astron. J. 71 (1966) 891-896
5. D'Alembert, 1749. Recherches sur la précession des équinoxes et sur la nutation de l'axe de la Terre, dans le système newtonien. Chapront-Touzé, M., Souchay, J. (Eds.), Complete Works, Serie I, vol. 7. CNRS Editions, Paris. In press
6. Dullin H.R. Poisson integrator for symmetric rigid bodies. Reg. Chaot. Dynam. 9 (2004) 255-264
7. Efroimsky M. Long-term evolution of orbits about a precessing oblate planet. 1. The case of uniform precession. Celest. Mech. 91 (2004) 75-108
8. Goldreich P. Inclination of satellite orbits about an oblate precessing planet. Astron. J. 70 (1965) 5-9
9. Goldreich P. History of the lunar orbit. Rev. Geophys. 4 (1966) 411-439
10. Kinoshita H. Motion of the orbital plane of a satellite due to a secular change of the obliquity of its mother planet. Celest. Mech. 57 (1993) 359-368
11. Laskar J. The chaotic motion of the Solar System: A numerical estimate of the size of the chaotic zones. Icarus 88 (1990) 266-291
12. Laskar J. Frequency map analysis and quasiperiodic decompositions. In: Benest D., Froeschlé C., and Lega E. (Eds). Hamiltonian Systems and Fourier Analysis (2005), Cambridge Scientific Publishers, Cambridge 99-129
13. Laskar J., Robutel P., Joutel F., Gastineau M., Correia A.C.M., and Levrard B. A long term numerical solution for the insolation quantities of the Earth. Astron. Astrophys. 428 (2004) 261-285
14. Laskar J., Correia A., Gastineau M., Joutel F., Levrard B., and Robutel P. Long term evolution and chaotic diffusion of the insolation quantities of Mars. Icarus 170 (2004) 343-364
15. Murray C.A. Vectorial Astrometry (1983), Adam Hilger Ltd., Bristol
16. Peale S.J. Generalized Cassini's laws. Astron. J. 74 (1969) 483-489
17. Touma J., and Wisdom J. Lie-Poisson integrators for rigid body dynamics in the Solar System. Astron. J. 107 (1994) 1189-1202
18. Touma J., and Wisdom J. Evolution of the Earth-Moon system. Astron. J. 108 (1994) 1943-1961
19. Tremaine S. On the origin of the obliquities of the outer planets. Icarus 89 (1991) 85-92
20. Ward W.R. Tidal friction and generalized Cassini's laws in the Solar System. Astron. J. 80 (1975) 64-70