Hamiltonian Systems And Celestial Mechanics

AvJ LLIBRE E A LACOMBA,Ernesto A Lacomba

Inbunden, Engelska, 1993

Del 4 i serien Advanced Series in Nonlinear Dynamics

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Beskrivning

This volume puts together several important lectures on the Hamiltonian Systems and Celestial Mechanics to form a comprehensive and authoritative collection of works on the subject. The papers presented in this volume are an outgrowth of the lectures that took place during the "International Symposium on Hamiltonian Systems and Celestial Mechanics", which was held at the CIMAT (Centro de Investigacion en Matematicas, Guanajuato, Mexico) from September 30 to October 4, 1991. In general, the lectures explored the subject of the Hamiltonian Dynamics and Celestial Mechanics and emphasized its relationship with several aspects of topology, mechanics and dynamical systems.

Produktinformation

Utgivningsdatum:1993-04-01
Format:Inbunden
Språk:Engelska
Serie:Advanced Series in Nonlinear Dynamics
Antal sidor:216
Förlag:World Scientific Publishing Co Pte Ltd
ISBN:9789810213701

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Innehållsförteckning

The spring-pendulum system, M. Alvarez and J. Delgado; stability of blocks of compact orbits of an action of IR-squared on M-cubed, J.L. Arraut and M. Crazier; a remark on a conjecture of Arnold - linking of spheres and fixed points, A. Banyaga and C. Gole; on Jacobi co-ordinates in the three-body problem, H.E. Cabral; transversal homoclinic orbits for a class of Hamiltonians, J. Casasayas et al; knotted periodic orbits and integrability, J. Casasayas et al; time-dependent linear Lagrangians - the inverse problem, symmetries and constants of motion, M. De Leon and J. Marrero; Poincare compactification of the collinear three-body problem, J. Delgado et al; asymptotic behaviour near parabolic fixed points for a class of reversible maps, E. Fontich; symmetry lines in the Stormer problem, L.J. Lara and E. Pina; global flow of the rotating Kepler problem, J. Llibre and J. Soler; Hamiltonian flows on super manifolds, F. Ongay; the non-symmetric top, E. Pina; the stability transition curve at L4 in the elliptic restricted problem of three bodies, D. Schmidt; horseshoe mapping and collision orbits in the restricted three-body problem, M. Sekiguchi and K. Tanikawa; a heteroclinic map and the oscillatory capture, escape motions in the three-body problem, Z. Xia.