The divisibility in the cut-and-paste group of \(G\)-manifolds and fibring over the circle within a cobordism class (Q1775266)
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scientific article; zbMATH DE number 2165822
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | The divisibility in the cut-and-paste group of \(G\)-manifolds and fibring over the circle within a cobordism class |
scientific article; zbMATH DE number 2165822 |
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The divisibility in the cut-and-paste group of \(G\)-manifolds and fibring over the circle within a cobordism class (English)
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6 May 2005
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This paper gives a divisibility theorem for elements in the cut-and-paste group of closed \(G\)-manifolds in terms of the Euler characteristic, where \(G\) is a finite abelian group of odd order. As an application, the author obtains an equivariant analog of a classical result by \textit{P. E. Conner} and \textit{E. E. Floyd} [Mich. Math. J. 12, 33--47 (1965; Zbl 0129.39104)].
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G-manifold
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cut-and-paste
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0.8841705
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0.8542947
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0.85386163
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0.85382485
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0.85325927
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0.85307103
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0.8526528
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0.8521721
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