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Topology of Liouville foliations for an analogue of the Kovalevskayaintegrable case on Lie algebra so(4) is discussed. Fomenko-Zieschang invariants(i.e. marked molecules) were calculated for these foliations on every regularisoenergy submanifold. The corresponding stratification of thethree-dimensional space of parameters of these manifolds is described indetails.

Topological classification of Liouville foliations for the Kovalevskaya integrable case on the Lie algebra so(4)