Fibrations and classifying spaces : an axiomatic approach I
Fibrations and classifying spaces : an axiomatic approach II
Fibrations and classifying spaces : overview and the classical examples
Fibrations and Cofibred Pairs.
Fibrations and homology sphere bordism.
Fibrations de petites catégories
Fibrations in etale homotopy theory
Fibrations in the Category of Absolute Neighborhood Retracts
The category Top of topological spaces and continuous maps has the structures of a fibration category and a cofibration category in the sense of Baues, where fibration = Hurewicz fibration, cofibration = the usual cofibration, and weak equivalence = homotopy equivalence. Concentrating on fibrations, we consider the problem: given a full subcategory 𝓒 of Top, is the fibration structure of Top restricted to 𝓒 a fibration category? In this paper we take the special case where 𝓒 is the full subcategory...
Fibre bundles associated with fields of geometric objects and the structure tensor
Fibrés holomorphiques à base et à fibre de Stein.
Fibres of Hurewicz and approximate fibrations.
Fibrés uniformes de type (0, . . . , 0, - 1, . . ., -1) sur P2.
Fibrés vectoriels positifs sur une courbe elliptique
Fibrované variety a kvantová teorie
Filtered model of a fibration and rational obstruction theory.
Filtered topological cyclic homology and relative -theory of nilpotent ideals.
Finite group actions on acyclic -complexes
Finite sets and symmetric simplicial sets.
Finite simplicial multicomplexes.
Finite spaces and the universal bundle of a group
We find sufficient conditions for a cotriad of which the objects are locally trivial fibrations, in order that the push-out be a locally trivial fibration. As an application, the universal -bundle of a finite group , and the classifying space is modeled by locally finite spaces. In particular, if is finite, then the universal -bundle is the limit of an ascending chain of finite spaces. The bundle projection is a covering projection.