李代数so（4）上Kovalevskaya可积情形下Liouville叶状结构的拓扑分类
Topological classification of Liouville foliations for the Kovalevskaya integrable case on the Lie algebra so(4)
摘要：
讨论了李代数so（4）上类似Kovalevskaya可积情形的Liouville叶状结构的拓扑.针对每个规则等能子流形上的这些叶理计算了Fomenko-Zieschang不变量（即标记分子）。详细描述了这些流形的参数的三维空间的相应分层。
英文摘要：
Topology of Liouville foliations for an analogue of the Kovalevskaya integrable case on Lie algebra so(4) is discussed. Fomenko-Zieschang invariants (i.e. marked molecules) were calculated for these foliations on every regular isoenergy submanifold. The corresponding stratification of the three-dimensional space of parameters of these manifolds is described in details.
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