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- W1624188853 abstract "Generalizations of the Kovalevskaya, Chaplygin, Goryachev-Chaplygin and Bogoyavlensky systems on a bundle are considered in this paper. Moreover, a method of introduction of separating variables and action-angle variables is described. Another integration method for the Kovalevskaya top on the bundle is found. This method uses a coordinate transformation that reduces the Kovalevskaya system to the Neumann system. The Kolosov analogy is considered. A generalization of a recent Gaffet system to the bundle of Poisson brackets is obtained at the end of the paper." @default.
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- W1624188853 date "2005-04-01" @default.
- W1624188853 modified "2023-09-27" @default.
- W1624188853 title "Kovalevskaya Top and Generalizations of Integrable Systems" @default.
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