AbstractThe purpose of this note is to construct a Leray-type spectral sequence for homotopy classes of maps of simplicial presheaves, both stably and unstably, for any morphism of Grothendieck sites. This spectral sequence specializes to the ordinary Leray spectral sequence in sheaf cohomology theory, but may also be used for generalized étale cohomology theories such as étale K-theory
AbstractIt is shown that the category of presheaves of symmetric spectra on a small Grothendieck sit...
As sequências espectrais foram criadas por Jean Leray num campo de concentração durante a Segunda Gu...
As sequências espectrais foram criadas por Jean Leray num campo de concentração durante a Segunda Gu...
AbstractThe purpose of this note is to construct a Leray-type spectral sequence for homotopy classes...
The construction of the Khovanov homology of links motivates an interest in decorated Boolean lattic...
We construct a hierarchy of spectral sequences for a filtered complex under a left-exact functor. As...
AbstractWe construct a hierarchy of spectral sequences for a filtered complex under a left-exact fun...
Extending constructions by Gabriel and Zisman, we develop a functorial framework for the cohomology ...
AbstractThere are two approaches to the homotopy theory of simplicial (pre-)sheaves. One developed b...
Extending constructions by Gabriel and Zisman, we develop a functorial framework for the cohomology ...
Abstract. We construct a heirarchy of spectral sequences for a filtered com-plex under a left-exact ...
AbstractWe construct a hierarchy of spectral sequences for a filtered complex under a left-exact fun...
Given an abelian category A with enough injectives we show that a short exact sequence of chain comp...
We introduce a notion of ‘cover of level n ’ for a topological space, or more generally any Grothend...
AbstractWe produce two tools for computing the K-theory of varieties with isolated singularities: Ma...
AbstractIt is shown that the category of presheaves of symmetric spectra on a small Grothendieck sit...
As sequências espectrais foram criadas por Jean Leray num campo de concentração durante a Segunda Gu...
As sequências espectrais foram criadas por Jean Leray num campo de concentração durante a Segunda Gu...
AbstractThe purpose of this note is to construct a Leray-type spectral sequence for homotopy classes...
The construction of the Khovanov homology of links motivates an interest in decorated Boolean lattic...
We construct a hierarchy of spectral sequences for a filtered complex under a left-exact functor. As...
AbstractWe construct a hierarchy of spectral sequences for a filtered complex under a left-exact fun...
Extending constructions by Gabriel and Zisman, we develop a functorial framework for the cohomology ...
AbstractThere are two approaches to the homotopy theory of simplicial (pre-)sheaves. One developed b...
Extending constructions by Gabriel and Zisman, we develop a functorial framework for the cohomology ...
Abstract. We construct a heirarchy of spectral sequences for a filtered com-plex under a left-exact ...
AbstractWe construct a hierarchy of spectral sequences for a filtered complex under a left-exact fun...
Given an abelian category A with enough injectives we show that a short exact sequence of chain comp...
We introduce a notion of ‘cover of level n ’ for a topological space, or more generally any Grothend...
AbstractWe produce two tools for computing the K-theory of varieties with isolated singularities: Ma...
AbstractIt is shown that the category of presheaves of symmetric spectra on a small Grothendieck sit...
As sequências espectrais foram criadas por Jean Leray num campo de concentração durante a Segunda Gu...
As sequências espectrais foram criadas por Jean Leray num campo de concentração durante a Segunda Gu...