AbstractIn this paper we generalize the retracting property in homotopy theory for topological semigroups by introducing the notions of deformation S-retraction with its weaker forms and ES-homotopy extension property. Furthermore, the covering homotopy theorems for S-maps into Sχ-fibrations and Sχ-cofibrations are introduced and pullbacks for Sχ-fibrations behave properly
ABSTRACT. Let f: X Y be a continuous semigroup homomorphism. Conditions are given which will ensure ...
AbstractLet X be a simply connected CW complex such that H∗(X;Q) is finitely generated as an algebra...
ABSTRACT. The settings for homotopical algebra—categories such as simplicial groups, simplicial ring...
In this paper we generalize the retracting property in homotopy theory for topological semigroups by...
In this paper we generalize the retracting property in homotopy theory for topological semigroups by...
AbstractIn this paper we generalize the retracting property in homotopy theory for topological semig...
AbstractWe define the homotopy theory for topological semigroups and study some of its basic propert...
The purpose of this paper is to extend the concept of homotopy extension property in homotopy theor...
AbstractWe define the homotopy theory for topological semigroups and study some of its basic propert...
AbstractWe introduce the notion of covering homology of a commutative S-algebra with respect to cert...
We extend the path lifting property in homotopy theory for topological spaces to bitopological semig...
Since the introduction of group retractions in [1] various techniques have been used to describe or ...
AbstractWe introduce the notion of covering homology of a commutative S-algebra with respect to cert...
The poset retraction problem for a poset P is whether a given poset Q containing P as a subposet adm...
The poset retraction problem for a poset P is whether a given poset Q containing P as a subposet adm...
ABSTRACT. Let f: X Y be a continuous semigroup homomorphism. Conditions are given which will ensure ...
AbstractLet X be a simply connected CW complex such that H∗(X;Q) is finitely generated as an algebra...
ABSTRACT. The settings for homotopical algebra—categories such as simplicial groups, simplicial ring...
In this paper we generalize the retracting property in homotopy theory for topological semigroups by...
In this paper we generalize the retracting property in homotopy theory for topological semigroups by...
AbstractIn this paper we generalize the retracting property in homotopy theory for topological semig...
AbstractWe define the homotopy theory for topological semigroups and study some of its basic propert...
The purpose of this paper is to extend the concept of homotopy extension property in homotopy theor...
AbstractWe define the homotopy theory for topological semigroups and study some of its basic propert...
AbstractWe introduce the notion of covering homology of a commutative S-algebra with respect to cert...
We extend the path lifting property in homotopy theory for topological spaces to bitopological semig...
Since the introduction of group retractions in [1] various techniques have been used to describe or ...
AbstractWe introduce the notion of covering homology of a commutative S-algebra with respect to cert...
The poset retraction problem for a poset P is whether a given poset Q containing P as a subposet adm...
The poset retraction problem for a poset P is whether a given poset Q containing P as a subposet adm...
ABSTRACT. Let f: X Y be a continuous semigroup homomorphism. Conditions are given which will ensure ...
AbstractLet X be a simply connected CW complex such that H∗(X;Q) is finitely generated as an algebra...
ABSTRACT. The settings for homotopical algebra—categories such as simplicial groups, simplicial ring...