Topological classification of Liouville foliations for the Kovalevskaya integrable case on the Lie algebra so(3, 1)

Published 11 Dec 2018 in math.DS | (1812.04164v2)

Abstract: In this paper, we study the topology of the Liouville foliation of an analogue of the Kovalevskaya integrable case on the Lie algebra so(3; 1). The Fomenko-Zieschang invariants (i.e., marked molecules) of a given foliation on each regular isoenergy surface were calculated.

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Vladislav Kibkalo

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