AbstractIn this paper we give a general method to obtain a closed model structure, in the sense of Quillen, on a category related to the category of simplicial groups by a suitable adjoint situation. Applying this method, categories of algebraic models of connected types such as those of crossed modules of groups (2-types), 2-crossed modules of groups (3-types) or, in general, n-hypercrossed complexes of groups ((n + l)-types), as well as that of n-simplicial groups (all types), inherit such a closed model structure
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
AbstractIt is usual to use algebraic models for homotopy types. Simplicial groupoids provide such a ...
The concept of model category is due to Quillen [1]. It represents an axiomatic aproach to homotopy ...
AbstractIn this paper a nonabelian version of the Dold-Kan-Puppe theorem is provided, showing how th...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
AbstractIn this paper I give a general procedure of transferring closed model structures along adjoi...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
AbstractIn this paper a nonabelian version of the Dold-Kan-Puppe theorem is provided, showing how th...
Abstract. We establish a Quillen model structure on simplicial (symmetric) multicategories. It exten...
AbstractIn this paper I give a general procedure of transferring closed model structures along adjoi...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
A homotopy n-type is a topological space which has trivial homotopy groups above degree n. Every sp...
A homotopy n-type is a topological space which has trivial homotopy groups above degree n. Every sp...
AbstractFor the categories of pointed spaces, pointed simplicial sets and simplicial groups and for ...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
AbstractIt is usual to use algebraic models for homotopy types. Simplicial groupoids provide such a ...
The concept of model category is due to Quillen [1]. It represents an axiomatic aproach to homotopy ...
AbstractIn this paper a nonabelian version of the Dold-Kan-Puppe theorem is provided, showing how th...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
AbstractIn this paper I give a general procedure of transferring closed model structures along adjoi...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
AbstractIn this paper a nonabelian version of the Dold-Kan-Puppe theorem is provided, showing how th...
Abstract. We establish a Quillen model structure on simplicial (symmetric) multicategories. It exten...
AbstractIn this paper I give a general procedure of transferring closed model structures along adjoi...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
A homotopy n-type is a topological space which has trivial homotopy groups above degree n. Every sp...
A homotopy n-type is a topological space which has trivial homotopy groups above degree n. Every sp...
AbstractFor the categories of pointed spaces, pointed simplicial sets and simplicial groups and for ...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
AbstractIt is usual to use algebraic models for homotopy types. Simplicial groupoids provide such a ...
The concept of model category is due to Quillen [1]. It represents an axiomatic aproach to homotopy ...