author_facet Behera, A.
Nanda, S.
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Nanda, S.
author Behera, A.
Nanda, S.
spellingShingle Behera, A.
Nanda, S.
Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics
Cartan-Whitehead decomposition as Adams cocompletion
General Mathematics
Statistics and Probability
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spelling Behera, A. Nanda, S. 0263-6115 Cambridge University Press (CUP) General Mathematics Statistics and Probability http://dx.doi.org/10.1017/s1446788700028214 <jats:title>Abstract</jats:title><jats:p>Deleanu, Frei and Hilton have developed the notion of generalized Adams completion in a categorical context; they have also suggested the dual notion, namely, the Adams cocompletion of an object in a category. In this paper the different stages of the Cartan-Whitehead decomposition of a 0-connected space are shown to be the cocompletions of the space with respect to suitable sets of morphisms.</jats:p> Cartan-Whitehead decomposition as Adams cocompletion Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics
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series Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics
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title Cartan-Whitehead decomposition as Adams cocompletion
title_unstemmed Cartan-Whitehead decomposition as Adams cocompletion
title_full Cartan-Whitehead decomposition as Adams cocompletion
title_fullStr Cartan-Whitehead decomposition as Adams cocompletion
title_full_unstemmed Cartan-Whitehead decomposition as Adams cocompletion
title_short Cartan-Whitehead decomposition as Adams cocompletion
title_sort cartan-whitehead decomposition as adams cocompletion
topic General Mathematics
Statistics and Probability
url http://dx.doi.org/10.1017/s1446788700028214
publishDate 1987
physical 223-226
description <jats:title>Abstract</jats:title><jats:p>Deleanu, Frei and Hilton have developed the notion of generalized Adams completion in a categorical context; they have also suggested the dual notion, namely, the Adams cocompletion of an object in a category. In this paper the different stages of the Cartan-Whitehead decomposition of a 0-connected space are shown to be the cocompletions of the space with respect to suitable sets of morphisms.</jats:p>
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description <jats:title>Abstract</jats:title><jats:p>Deleanu, Frei and Hilton have developed the notion of generalized Adams completion in a categorical context; they have also suggested the dual notion, namely, the Adams cocompletion of an object in a category. In this paper the different stages of the Cartan-Whitehead decomposition of a 0-connected space are shown to be the cocompletions of the space with respect to suitable sets of morphisms.</jats:p>
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spelling Behera, A. Nanda, S. 0263-6115 Cambridge University Press (CUP) General Mathematics Statistics and Probability http://dx.doi.org/10.1017/s1446788700028214 <jats:title>Abstract</jats:title><jats:p>Deleanu, Frei and Hilton have developed the notion of generalized Adams completion in a categorical context; they have also suggested the dual notion, namely, the Adams cocompletion of an object in a category. In this paper the different stages of the Cartan-Whitehead decomposition of a 0-connected space are shown to be the cocompletions of the space with respect to suitable sets of morphisms.</jats:p> Cartan-Whitehead decomposition as Adams cocompletion Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics
spellingShingle Behera, A., Nanda, S., Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics, Cartan-Whitehead decomposition as Adams cocompletion, General Mathematics, Statistics and Probability
title Cartan-Whitehead decomposition as Adams cocompletion
title_full Cartan-Whitehead decomposition as Adams cocompletion
title_fullStr Cartan-Whitehead decomposition as Adams cocompletion
title_full_unstemmed Cartan-Whitehead decomposition as Adams cocompletion
title_short Cartan-Whitehead decomposition as Adams cocompletion
title_sort cartan-whitehead decomposition as adams cocompletion
title_unstemmed Cartan-Whitehead decomposition as Adams cocompletion
topic General Mathematics, Statistics and Probability
url http://dx.doi.org/10.1017/s1446788700028214