Add to ORKGThe concept of model category is due to Quillen [1]. It represents an axiomatic aproach to homotopy in which not only homotopy itself but also several of the concepts of Algebraic Topology are developed, such as fibrations, loop and suspension functors, homology and homotopy sequences, among others. Thus in order to precise the aims of this paper we first give the definition of a model category
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractIf a Quillen model category is defined via a suitable right adjoint over a sheafifiable homo...
summary:We show that there is a model structure in the sense of Quillen on an arbitrary Frobenius ca...
The concept of model category is due to Quillen [1]. It represents an axiomatic aproach to homotopy ...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
Model categories have been an important tool in algebraic topology since rst de ned by Quillen. Giv...
If all objects of a simplicial combinatorial model category \cat A are cofibrant, then there exists ...
AbstractIn the category Ch of chain functors one can introduce fibrations (Section 3), cofibrations ...
L'any 1967, D. Quillen introduí la noció de categoria de models, estructura adaptada a l'estudi de l...
Diese Diplomarbeit besteht aus drei Kapiteln. Im ersten Kapitel wiederholen wir die wichtigsten Begr...
Our main result states that for each finite complex L the category TOP of topological spaces possess...
AbstractWe show that any category that is enriched, tensored, and cotensored over the category of co...
AbstractIn the category Ch of chain functors one can introduce fibrations (Section 3), cofibrations ...
This book outlines a vast array of techniques and methods regarding model categories, without focuss...
We give an informal introduction to model categories, and treat three important examples in some det...
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractIf a Quillen model category is defined via a suitable right adjoint over a sheafifiable homo...
summary:We show that there is a model structure in the sense of Quillen on an arbitrary Frobenius ca...
The concept of model category is due to Quillen [1]. It represents an axiomatic aproach to homotopy ...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
Model categories have been an important tool in algebraic topology since rst de ned by Quillen. Giv...
If all objects of a simplicial combinatorial model category \cat A are cofibrant, then there exists ...
AbstractIn the category Ch of chain functors one can introduce fibrations (Section 3), cofibrations ...
L'any 1967, D. Quillen introduí la noció de categoria de models, estructura adaptada a l'estudi de l...
Diese Diplomarbeit besteht aus drei Kapiteln. Im ersten Kapitel wiederholen wir die wichtigsten Begr...
Our main result states that for each finite complex L the category TOP of topological spaces possess...
AbstractWe show that any category that is enriched, tensored, and cotensored over the category of co...
AbstractIn the category Ch of chain functors one can introduce fibrations (Section 3), cofibrations ...
This book outlines a vast array of techniques and methods regarding model categories, without focuss...
We give an informal introduction to model categories, and treat three important examples in some det...
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractIf a Quillen model category is defined via a suitable right adjoint over a sheafifiable homo...
summary:We show that there is a model structure in the sense of Quillen on an arbitrary Frobenius ca...