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Автор Richard Cushman
Автор Sebastián Ferrer
Автор Heinz Hanßmann
Дата выпуска 1999-03-01
dc.description The normal form of an axially symmetric perturbation of the isotropic harmonic oscillator is invariant under a 2-torus action and thus integrable in three degrees of freedom. The reduction of this symmetry is performed in detail, showing how the singularities of the reduced phase space determine the distribution of periodic orbits and invariant 2-tori in the original perturbation. To illustrate these results a particular quartic perturbation is analysed. AMS classification scheme numbers: 34C20, 58F05, 58F30, 70H33, 70J05, 85A05
Формат application.pdf
Издатель Institute of Physics Publishing
Название Singular reduction of axially symmetric perturbations of the isotropic harmonic oscillator
Тип paper
DOI 10.1088/0951-7715/12/2/014
Electronic ISSN 1361-6544
Print ISSN 0951-7715
Журнал Nonlinearity
Том 12
Первая страница 389
Последняя страница 410
Выпуск 2

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