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dc.creatorBOUARICH,ABDESSELAM
dc.date2004-08-01
dc.date.accessioned2019-11-14T12:58:34Z
dc.date.available2019-11-14T12:58:34Z
dc.identifierhttps://scielo.conicyt.cl/scielo.php?script=sci_arttext&pid=S0716-09172004000200007
dc.identifier.urihttps://revistaschilenas.uchile.cl/handle/2250/118962
dc.descriptionNotion of acyclic models are introduced in Eleinberg-Maclane [4]. In [5] and [3], this theory is used as auxiliary tools to solve extension problems of morphisms of chains complexes and homotopy between those morphisms. So in the first section of this work, we will adapt the notion of acyclic models in the category of Banach chain differential complexes Ch¤(Ban). In the second section, we recall the functor of real `1- singular homology (cf. [8]) on which we apply theorems proved in the first section. In particular, we prove an analogous of Zilber-Eilenberg theorem [5] in real `1-singular homology. In last section, we prove an analogous of Brown theorem in real `1-singular homology. As consequence of this theorem we show that the real `1-singular homology depends only on the fundamental group and we establish some exact
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dc.languagefr
dc.publisherUniversidad Católica del Norte, Departamento de Matemáticas
dc.relation10.4067/S0716-09172004000200007
dc.rightsinfo:eu-repo/semantics/openAccess
dc.sourceProyecciones (Antofagasta) v.23 n.2 2004
dc.titleTHÉORÈMES DE ZILBER-EILEMBERG ET DE BROWN EN HOMOLOGIE l1


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