Integrable systems in the dynamics on the tangent bundle of a two-dimensional sphere


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A mechanical system whose phase space is the tangent bundle of a two-dimensional sphere is studied. The potential nonconservative systems describing a geodesic flow are classified. A multiparameter family of systems possessing a complete set of transcendental first integrals expressed in terms of finite combinations of elementary functions is found. Some examples illustrating the spatial dynamics of a rigid body interacting with a medium are discussed.

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M. Shamolin

Moscow University Institute of Mechanics, Leninskie Gory

编辑信件的主要联系方式.
Email: shamolin@imec.msu.ru
俄罗斯联邦, Moscow, 119991

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