论文标题

摩尔斯在3型曼尼弗的边界上以固定点流动

Morse flows with fixed points on the boundary of 3-manifold

论文作者

Bilun, Svitlana, Prishlyak, Alexandr, Prus, Andrii

论文摘要

该论文致力于研究莫尔斯流的拓扑特性,结构和分类,并在三维流形的边界上具有固定点。我们构建了摩尔斯流动流图的完整拓扑不变,该拓扑流类似于封闭的3个manifold的Heegaard图。

The paper is devoted to the study of topological properties, structure and classification of Morse flows with fixed points on the boundary of three-dimensional manifolds. We construct a complete topological invariant of a Morse flow, Pr-diagram, which is similar to the Heegaard diagram of a closed 3-manifold.

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