AbstractWe begin this paper by studying the construction of principal fibrations associated to F-fibrations (that is to say, fibrations whose fibres are objects of a fixed category F). We prove that under certain conditions we can even define an inverse construction (in the sense of May-Stasheff). Finally, with the aid of the Dold-Lashof-Fuchs classification theorem, we give a classification theorem for numerable F-fibrations. The paper is developed entirely within the framework of the category of k-spaces
AbstractThe standard conversion of a map to a fibration is shown to be a triple. The algebras of thi...
AbstractProper PL maps which are Hurewicz fibrations have the covering homotopy property in the PL c...
We use techniques of J.P. May to construct classifying spaces for fibrations in the category of inve...
We begin this paper by studying the construction of principal fibrations associated to F-fibrations ...
We begin this paper by studying the construction of principal fibrations associated to F-fibrations ...
AbstractWe begin this paper by studying the construction of principal fibrations associated to F-fib...
We use techniques of J.P. May to construct classifying spaces for fibrations in the category of inve...
Which spaces occur as a classifying space for fibrations with a given fibre? We address this questio...
We define H-fibration sequences as fibrations where the holonomy action of the fundamental group of...
We study the conditions on spaces B and F given which, every fibration with base B or with fibre F i...
AbstractWe consider some basic properties of the 2-category Fib of fibrations over arbitrary bases, ...
In this paper, we study `a fibration of metric spaces' that was originally introduced by Leinster in...
In this paper, we study `a fibration of metric spaces' that was originally introduced by Leinster in...
AbstractApproximate fibrations form a useful class of maps, in part, because they provide computable...
AbstractWe consider some basic properties of the 2-category Fib of fibrations over arbitrary bases, ...
AbstractThe standard conversion of a map to a fibration is shown to be a triple. The algebras of thi...
AbstractProper PL maps which are Hurewicz fibrations have the covering homotopy property in the PL c...
We use techniques of J.P. May to construct classifying spaces for fibrations in the category of inve...
We begin this paper by studying the construction of principal fibrations associated to F-fibrations ...
We begin this paper by studying the construction of principal fibrations associated to F-fibrations ...
AbstractWe begin this paper by studying the construction of principal fibrations associated to F-fib...
We use techniques of J.P. May to construct classifying spaces for fibrations in the category of inve...
Which spaces occur as a classifying space for fibrations with a given fibre? We address this questio...
We define H-fibration sequences as fibrations where the holonomy action of the fundamental group of...
We study the conditions on spaces B and F given which, every fibration with base B or with fibre F i...
AbstractWe consider some basic properties of the 2-category Fib of fibrations over arbitrary bases, ...
In this paper, we study `a fibration of metric spaces' that was originally introduced by Leinster in...
In this paper, we study `a fibration of metric spaces' that was originally introduced by Leinster in...
AbstractApproximate fibrations form a useful class of maps, in part, because they provide computable...
AbstractWe consider some basic properties of the 2-category Fib of fibrations over arbitrary bases, ...
AbstractThe standard conversion of a map to a fibration is shown to be a triple. The algebras of thi...
AbstractProper PL maps which are Hurewicz fibrations have the covering homotopy property in the PL c...
We use techniques of J.P. May to construct classifying spaces for fibrations in the category of inve...