Rational homotopy type of free and pointed mapping spaces between spheres
Denote by $map(X, Y )$ (respec. $map ^{\ast}(X, Y )$) the space of free (respec. pointed) maps from $X$ to $Y$ . Whenever $X$ is a finite $CW$-complex and $Y$ is a nilpotent $CW$-complex of finite type over $Q$, then any path component of both map $(X, Y )$ and $map ^{\ast} (X, Y ) $ are nilpotent $...
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| Date: | 2013 |
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| Keywords: | keywords |
| Main Authors: | , |
| Format: | Article |
| Language: | English |
| Published: |
Інститут математики НАН України
2013
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| Online Access: | https://trim.imath.kiev.ua/index.php/trim/article/view/312 |
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| Journal Title: | Transactions of Institute of Mathematics of NAS of Ukraine |
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