Linear flows and Morse graphs: topological consequences in low dimensions (Q2435374)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Linear flows and Morse graphs: topological consequences in low dimensions |
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Linear flows and Morse graphs: topological consequences in low dimensions (English)
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19 February 2014
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A real, invertible, \(d\times d\) matrix \(A\) induces a flow on the Grassmannian manifold \(\mathbb{G}_i\) of \(i\)-dimensional planes in \(\mathbb{R}^d\). The authors investigate this flow using Morse theory, especially in low dimensions \(d=2\), \(d=3\).
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Morse graphs
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topological equivalence of linear flows
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Grassmannians
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