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Moore <i>G</i>-Spaces Which are not Co-Hopf <i>G</i>-Spaces

Ryszard Doman
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AbstractLet G be a finite group. By a Moore G-space we mean a G-space X such that for each subgroup H of G the fixed point space XH is a simply connected Moore space of type (MH,n), where MH is an abelian group depending on H, and n is a fixed integer. By a co-Hopf G-space we mean a G-space with a G-equivariant comultiplication. In this note it is shown that, in contrast to the non-equivariant case, there exist Moore G-spaces which are not co-Hopf G-spaces.

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Ryszard Doman

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Doman, R. (1989). Moore <i>G</i>-Spaces Which are not Co-Hopf <i>G</i>-Spaces. https://doi.org/10.4153/cmb-1989-053-9

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Informasi Jurnal
Tahun Terbit
1989
Bahasa
en
Total Sitasi
1×
Sumber Database
CrossRef
DOI
10.4153/cmb-1989-053-9
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Open Access ✓