Cycles on algebraic models of smooth manifolds (Q1012484)
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scientific article; zbMATH DE number 5545784
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Cycles on algebraic models of smooth manifolds |
scientific article; zbMATH DE number 5545784 |
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Cycles on algebraic models of smooth manifolds (English)
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21 April 2009
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Summary: Every compact smooth manifold \(M\) is diffeomorphic to a nonsingular real algebraic set, called an algebraic model of \(M\). We study modulo 2 homology classes represented by algebraic subsets of \(X\), as \(X\) runs through the class of all algebraic models of \(M\). Our main result concerns the case where \(M\) is a spin manifold.
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real algebraic sets
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algebraic cohomology classes
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algebraic models
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0.9847182
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0.96125823
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0.9495201
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0.94231975
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0.90943223
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0.9081203
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