Abstract. Tilting modules arose from representation theory of algebras and are known to furnish equivalences between categories of modules. We single out some weaker properties which still guaran- tee the existence of equivalences between abelian full subcategories of modules given by representable functors and their derived functors. For example, in this general framework and under suitable assumptions, we are able to prove a Gabriel-Popescu type theorem
Abstract. For a generalized tilting module BTA and a nilpotent symmetric algebra (AMA, ϕ, ψ), under ...
AbstractWe generalize basic results about classical tilting modules and partial tilting modules to t...
The category of graded level zero representations of current Lie algebra shares many properties with...
Abstract. Tilting modules arose from representation theory of algebras and are known to furnish equi...
We generalize Brenner and Butler's Theorem as well as Happel's Theorem on the equivalences induced b...
We show that, over an artin algebra, the tilting functor preserves (co)tilting modules in the subcat...
AbstractWe study a natural generalization of *n-modules (and hence also of *-modules) by introducing...
AbstractGiven two ringsRandS, we study the category equivalences T⇄Y, where T is a torsion class ofR...
The theory for tilting and cotilting modules has its roots in the representation theory of nite dime...
Given two rings R and S, we study the category equivalences T reversible arrow Y, where T is a torsi...
This book provides a unified approach to much of the theories of equivalence and duality between cat...
We investigate bounded complexes T , with projective components, corresponding to partial tilting m...
We generalize basic results about classical tilting modules and partial tilting modules to the infin...
We investigate the big gap -from the functorial point of view -between very special modules, that is...
Work of J. Rickard proves that the derived module categories of two rings A and B are equivalent as ...
Abstract. For a generalized tilting module BTA and a nilpotent symmetric algebra (AMA, ϕ, ψ), under ...
AbstractWe generalize basic results about classical tilting modules and partial tilting modules to t...
The category of graded level zero representations of current Lie algebra shares many properties with...
Abstract. Tilting modules arose from representation theory of algebras and are known to furnish equi...
We generalize Brenner and Butler's Theorem as well as Happel's Theorem on the equivalences induced b...
We show that, over an artin algebra, the tilting functor preserves (co)tilting modules in the subcat...
AbstractWe study a natural generalization of *n-modules (and hence also of *-modules) by introducing...
AbstractGiven two ringsRandS, we study the category equivalences T⇄Y, where T is a torsion class ofR...
The theory for tilting and cotilting modules has its roots in the representation theory of nite dime...
Given two rings R and S, we study the category equivalences T reversible arrow Y, where T is a torsi...
This book provides a unified approach to much of the theories of equivalence and duality between cat...
We investigate bounded complexes T , with projective components, corresponding to partial tilting m...
We generalize basic results about classical tilting modules and partial tilting modules to the infin...
We investigate the big gap -from the functorial point of view -between very special modules, that is...
Work of J. Rickard proves that the derived module categories of two rings A and B are equivalent as ...
Abstract. For a generalized tilting module BTA and a nilpotent symmetric algebra (AMA, ϕ, ψ), under ...
AbstractWe generalize basic results about classical tilting modules and partial tilting modules to t...
The category of graded level zero representations of current Lie algebra shares many properties with...