Transitive and supertransitive flows on closed nonorientable surfaces (Q1280669)
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scientific article; zbMATH DE number 1262529
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Transitive and supertransitive flows on closed nonorientable surfaces |
scientific article; zbMATH DE number 1262529 |
Statements
Transitive and supertransitive flows on closed nonorientable surfaces (English)
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19 August 1999
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The authors obtain a complete topological invariant for a class of transitive flows (that is, of dynamic systems with continuous time) without false saddle points on the closed surface \(M^2_3\) of genus \(g=3\) and for a class of supertransitive flows without false saddles on a closed nonorientable \(M^2_g\) of genus \(g\), \(g\geq 4\). The topological classification problem for these classes is solved.
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geodesic lamination
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closed nonorientable surfaces
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transitive flows
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false saddle points
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topological classification
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