The Jaworowski method in the problem of the preservation of extensor properties by an orbit functor (Q1810091)
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scientific article; zbMATH DE number 1928185
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | The Jaworowski method in the problem of the preservation of extensor properties by an orbit functor |
scientific article; zbMATH DE number 1928185 |
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The Jaworowski method in the problem of the preservation of extensor properties by an orbit functor (English)
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15 June 2003
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By a method due to Jaworowski, the authors show an elegant proof of the following theorem of Antonyan: Theorem 1.1. If \(G\) is a compact Lie group and \(X\) is a metric \(G-A[N]E\) space, then the orbit space of \(X\) is an \(A[N]E\) space. They also remark that it is an open problem whether or not Theorem 1.1 is valid for all stratifiable spaces.
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G-space
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ANE
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