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▫$G$▫-complexes with a compatible CW structureCencelj, Matija, 1958- ; Mramor Kosta, Neža ; Vavpetič, AlešNaj bo ▫$G$▫ toralna grupa, torej razširitev torusa s končno grupo, in ▫$X$▫ ▫$G$▫-CW kompleks. V članku dokažemo, da obstaja ▫$G$▫-homotopsko ekvivalenten CW kompleks ▫$Y$▫ z lastnostjo, da je ... delovanje ▫$\rho: G \times Y \to Y$▫ celularna preslikava.Source: Journal of mathematics of Kyoto University. - ISSN 0023-608X (Vol. 43, no. 3, 2003, str. 585-597)Type of material - article, component partPublish date - 2003Language - englishCOBISS.SI-ID - 12807769
Author
Cencelj, Matija, 1958- |
Mramor Kosta, Neža |
Vavpetič, Aleš
Topics
matematika |
topologija |
▫$G$▫-kompleks |
ekvivariantni CW kompleks |
CW dekompozicija |
celularna preslikava |
toralna grupa |
mathematics |
topology |
▫$G$▫-complex |
equivariant ▫$CW$▫ complex |
CW decomposition |
cellular map |
toral group actions
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| Database name | Field | Year |
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| Links to authors' personal bibliographies | Links to information on researchers in the SICRIS system |
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| Cencelj, Matija, 1958- | 03342 |
| Mramor Kosta, Neža | 08947 |
| Vavpetič, Aleš | 18839 |
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