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不可定向的曲面

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Theorem Let M be a orientable or non-orientable closed surface, and f a C°-flow whose every singular point is isolated. Then f has POTP if and only if the following three conditions hold

定理 设M是任一个可定向或不可定向的闭曲面,f是M上任一个奇点均孤点的C〓-流,则f具有伪轨跟踪性质的充分必要条件是

Using combinatorial thoughts and topological methods,a closed curve system that contains the most number of non-contractible,pair-wise disjoint and pair-wise non-homotopic closed curves on the orientable surface is investigated.

利用组合数学的思想、拓扑的方法研究在可定向曲面上,一类含有个数最多的不可收缩的、两两不相交、互不同伦的圈系统及其性质,得出了关于这些圈的一些拓扑定性性质,并给出这些圈在曲面上的位置分布。

Secondly, we investigate C°-flows on orientable closed surfaces having POTP, and obtain a necessary and sufficient condition of such flows.

剖析了这些轨道的邻域的轨线结构,还考虑了经过Poisson稳定点及几乎周期点的横截圈和相应的回归映射,其中本文讨论了可定向闭曲面上具有伪轨跟踪性质的C〓-流,得到了可定向闭曲面上C〓-流具有伪轨跟踪性质的较为简洁的充分必要条件;最后本文借助于从可定向的闭曲面到不可定向闭曲面的复叠投射,讨论了不可定向闭曲面上的C〓-流与其提升的轨线之间的联系,解决了不可定向闭曲面上C〓-流具有伪轨跟踪性质的判定问题。

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