Titlebook: Dynamics of Extended Celestial Bodies And Rings; Jean Souchay Book 2006 Springer-Verlag Berlin Heidelberg 2006 Celestial mechanics.Planet.

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The Synchronous Rotation of the Moon, correspond to an ., of a simplified model of the rotation and how perturbations from this model lead not to the destabilization of this equilibrium but to the excitation of . around it. The fact that so many satellites are found in this special state is due to internal dissipations of energy in the

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Modelling Collisions Between Asteroids: From Laboratory Experiments to Numerical Simulations,pment of sophisticated numerical codes accounting for the fragmentation of an asteroid and for the gravitational interactions of the generated fragments have allowed to improve greatly our knowledge on the main mechanisms that are at the origin of some observed features in the asteroid belt. In part

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0075-8450 ts in the field of celestial mechanics. It emphasizes the application to extended celestial bodies and devotes much attention to rotational aspects. In particular, it explains the state of art for accurate modelling of the rotation of celestial bodies such as the Earth, the Moon, and Mercury, which

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Book 2006emphasizes the application to extended celestial bodies and devotes much attention to rotational aspects. In particular, it explains the state of art for accurate modelling of the rotation of celestial bodies such as the Earth, the Moon, and Mercury, which involves principles related to hydrodynamic

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,Physics of the Earth’s Interior, Deformation and Rotation, within the mantle, stratification into solid and fluid parts, and evolution of the Earth’s density and inertia tensor. Section 3 addresses detailed problems in the theory of deformations, in particular the effect of rheology. Finally Sect. 4 studies how a deformable, stratified Earth actually rotates.

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The Synchronous Rotation of the Moon, satellites which drive them to a state of minimum energy [4]. For the Moon itself several more or less complete theories of the librations around the mean equilibrium have been developed. Let us mention the works of Eckhardt (1965), Migus (1980) and [7]. The last one with its complements [8] seems the most elaborate.

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