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- W2009565512 abstract "It is proved that the class of three-dimensional closed compact manifolds that are constant energy surfaces of integrable (by means of a Bott integral) Hamiltonian systems coincides precisely with the class of three-dimensional orientable manifolds admitting decomposition into circular handles. Fomenko previously proved the inclusion . An explicit geometric description is also given for modifications of Liouville tori in neighborhoods of nonorientable critical submanifolds of the moment mapping of an integrable system.Figures: 1. Bibliography: 20 titles." @default.
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- W2009565512 date "1989-02-28" @default.
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- W2009565512 title "THE TOPOLOGY OF INTEGRAL SUBMANIFOLDS OF COMPLETELY INTEGRABLE HAMILTONIAN SYSTEMS" @default.
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- W2009565512 doi "https://doi.org/10.1070/sm1989v062n02abeh003244" @default.
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