Publication date
May 1997
DOI Publisher
Published by Elsevier B.V. ISSN
0166-8641Abstract
AbstractWe study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equivalences of a finite, simply connected CW-complex
AbstractWe study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equivalences of a finite, simply connected CW-complex
In [1] Hilton and Reitberg establish a type of homotopy analog of the fact that for any nilpotent gr...
Let X be a 1-connected CW-complex of finite type and epsilon(#)(X) be the group of homotopy classes ...
Bousfield and Kan's $\mathbb{Q}$-completion and fiberwise $\mathbb{Q}$-completion of spaces lead to ...
AbstractWe study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equ...
We study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equivalence...
AbstractLet X be a 1-connected CW-complex of finite type and ε♯(X) be the group of homotopy classes ...
AbstractLet X be a finite, 1-connected CW-complex which admits a homotopy-associative comultiplicati...
We review established and recent results on the homotopy nilpotence of spaces. In particular, the h...
We review established and recent results on the homotopy nilpotence of spaces. In particular, the h...
ABSTRACT. Computation of the homotopy groups of the topological monoid of free self-homotopy equival...
AbstractLet X be a finite, 1-connected CW-complex which admits a homotopy-associative comultiplicati...
AbstractIn the rational category of nilpotent complexes, let E be an H-space acting on a space X. Wi...
Our main result states that for each finite complex L the category TOP of topological spaces possess...
Let $X$ be an $F_{0}$-space and let $\mathcal{E}_{\#}(X) $ the subgroup of homotopy classes of homot...
AbstractAn obstruction theory is developed to decide when an isomorphism of rational cohomology can ...
In [1] Hilton and Reitberg establish a type of homotopy analog of the fact that for any nilpotent gr...
Let X be a 1-connected CW-complex of finite type and epsilon(#)(X) be the group of homotopy classes ...
Bousfield and Kan's $\mathbb{Q}$-completion and fiberwise $\mathbb{Q}$-completion of spaces lead to ...
AbstractWe study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equ...
We study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equivalence...
AbstractLet X be a 1-connected CW-complex of finite type and ε♯(X) be the group of homotopy classes ...
AbstractLet X be a finite, 1-connected CW-complex which admits a homotopy-associative comultiplicati...
We review established and recent results on the homotopy nilpotence of spaces. In particular, the h...
We review established and recent results on the homotopy nilpotence of spaces. In particular, the h...
ABSTRACT. Computation of the homotopy groups of the topological monoid of free self-homotopy equival...
AbstractLet X be a finite, 1-connected CW-complex which admits a homotopy-associative comultiplicati...
AbstractIn the rational category of nilpotent complexes, let E be an H-space acting on a space X. Wi...
Our main result states that for each finite complex L the category TOP of topological spaces possess...
Let $X$ be an $F_{0}$-space and let $\mathcal{E}_{\#}(X) $ the subgroup of homotopy classes of homot...
AbstractAn obstruction theory is developed to decide when an isomorphism of rational cohomology can ...
In [1] Hilton and Reitberg establish a type of homotopy analog of the fact that for any nilpotent gr...
Let X be a 1-connected CW-complex of finite type and epsilon(#)(X) be the group of homotopy classes ...
Bousfield and Kan's $\mathbb{Q}$-completion and fiberwise $\mathbb{Q}$-completion of spaces lead to ...
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