Add to ORKGWe construct spectral sequences in the framework of Baues-Wirsching cohomology and homology for functors between small categories and analyze particular cases including Grothendieck fibrations. We also give applications to more classical cohomology and homology theories including Hochschild-Mitchell cohomology and those studied before by Watts, Roos, Quillen and other
Extending constructions by Gabriel and Zisman, we develop a functorial framework for the cohomology ...
We provide a Cartan-Leray type spectral sequence for the Hochschild-Mitchell (co)homology of a Galoi...
AbstractA number of spectral sequences arising in homotopy theory have the derived functors of a gra...
We construct spectral sequences in the framework of Baues-Wirsching cohomology and homology for func...
We construct spectral sequences in the framework of Baues-Wirsching cohomology and homology for func...
We construct spectral sequences in the framework of Baues–Wirsching cohomology and homology for func...
AbstractWe construct spectral sequences in the framework of Baues–Wirsching cohomology and homology ...
AbstractWe construct spectral sequences in the framework of Baues–Wirsching cohomology and homology ...
We consider cohomology of small categories with coefficients in a natural system in the sense of Bau...
Extending constructions by Gabriel and Zisman, we develop a functorial framework for the cohomology ...
We investigate cohomology and homology theories of categories with general coefficients given by fun...
We investigate cohomology and homology theories of categories with general coefficients given by fun...
We investigate cohomology and homology theories of categories with general coefficients given by fun...
We introduce cohomology and homology theories for small categories with general coefficient systems ...
We introduce cohomology and homology theories for small categories with general coefficient systems ...
Extending constructions by Gabriel and Zisman, we develop a functorial framework for the cohomology ...
We provide a Cartan-Leray type spectral sequence for the Hochschild-Mitchell (co)homology of a Galoi...
AbstractA number of spectral sequences arising in homotopy theory have the derived functors of a gra...
We construct spectral sequences in the framework of Baues-Wirsching cohomology and homology for func...
We construct spectral sequences in the framework of Baues-Wirsching cohomology and homology for func...
We construct spectral sequences in the framework of Baues–Wirsching cohomology and homology for func...
AbstractWe construct spectral sequences in the framework of Baues–Wirsching cohomology and homology ...
AbstractWe construct spectral sequences in the framework of Baues–Wirsching cohomology and homology ...
We consider cohomology of small categories with coefficients in a natural system in the sense of Bau...
Extending constructions by Gabriel and Zisman, we develop a functorial framework for the cohomology ...
We investigate cohomology and homology theories of categories with general coefficients given by fun...
We investigate cohomology and homology theories of categories with general coefficients given by fun...
We investigate cohomology and homology theories of categories with general coefficients given by fun...
We introduce cohomology and homology theories for small categories with general coefficient systems ...
We introduce cohomology and homology theories for small categories with general coefficient systems ...
Extending constructions by Gabriel and Zisman, we develop a functorial framework for the cohomology ...
We provide a Cartan-Leray type spectral sequence for the Hochschild-Mitchell (co)homology of a Galoi...
AbstractA number of spectral sequences arising in homotopy theory have the derived functors of a gra...