General relativistic celestial mechanics of binary systems. I. The post-newtonian motion
General relativistic celestial mechanics of binary systems. II. The post-newtonian timing formula
Hill problem analytical theory to the order four: application to the computation of frozen orbits around planetary satellites.
Hydrodynamics of Saturn’s Dense Rings
The space missions Voyager and Cassini together with earthbound observations revealed a wealth of structures in Saturn’s rings. There are, for example, waves being excited at ring positions which are in orbital resonance with Saturn’s moons. Other structures can be assigned to embedded moons like empty gaps, moon induced wakes or S-shaped propeller features. Furthermore, irregular radial structures are observed in the range from 10 meters until kilometers. Here some of these structures will be discussed...
Il campo di gravità: dalla mela di Newton alle misure da satellite
La théorie de la stabilité et l'analyse qualitative des équations différentielles ordinaires dans les mathématiques italiennes : le point de vue de Tullio Levi-Cwita
Mémoire sur la rotation de la lune
Mémoire sur le développement algébrique de la fonction perturbatrice.
Mémoire sur les équations du mouvement d'un système de corps.
Mémoire sur les inégalités séculaires des grands axes des orbites des planètes.
Minimization properties of Hill's orbits and applications to some N-body problems
Miss analysis in Lambert interceptions with application to a new guidance law.
Nonsphericity of the Moon and near Sun-synchronous polar lunar orbits.
Oeuvres de Lagrange Tome 4 [Book]
Oeuvres de Lagrange Tome 6 [Book]
On the derivation of a first-order canonical set of hyperbolic Delaunay-type elements.
On the determination of the potential function from given orbits
The paper deals with the problem of finding the field of force that generates a given ()-parametric family of orbits for a mechanical system with degrees of freedom. This problem is usually referred to as the inverse problem of dynamics. We study this problem in relation to the problems of celestial mechanics. We state and solve a generalization of the Dainelli and Joukovski problem and propose a new approach to solve the inverse Suslov’s problem. We apply the obtained results to generalize the...
On the problem of stability for near to integrable Hamiltonian systems.
On the Singularities of the Newtonian two dimensional N-body Problem
Si considera un sistema bidimensionale di particelle interagenti tramite un potenziale di Newton o di Coulomb e si mostra che l’insieme delle condizioni iniziali che in un tempo finito possono condurre a delle singolarità possiede misura di Lebesgue nulla.
Optimal on-off attitude control for the Brazilian multimission platform satellite.