Titlebook: Hamiltonian Mechanics; Integrability and Ch John Seimenis Book 1994 Springer Science+Business Media New York 1994 Hamiltonian.Potential.bif

Accolade

Singularity Analysis of 2D Complexified Hamiltonian Systems studied by various authors since Painlevè (Bountis et. al. 1991). Recently it has been considered the connection of the integrability criterion of Painlevè and the algebraic integrability of Arnol’d-Liouville (Arnol’d 1978) for the Hamiltonian systems (M. Adler and P. van Moerbeke 1988, P. van Moer

headlong

Perturbation Theory for Systems without Global Action-Angle Coordinatese coordinates . ∈ .,φ ∈ .., where . is an open set in ... This is essentially a ‘local’ formulation since the phase space of an integrable Hamiltonian system can easily fail to have such a product structure in the large, and correspondingly there exists no single ‘global’ system of action-angle coor

咯咯笑

978-1-4899-0966-4Springer Science+Business Media New York 1994

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