We establish a correspondence between recollements of abelian categories up to equivalence and certain TTF-triples. For a module category we show, moreover, a correspondence with idempotent ideals, recovering a theorem of Jans. Furthermore, we show that a recollement whose terms are module categories is equivalent to one induced by an idempotent element, thus answering a question by Kuhn
An abelian category with arbitrary coproducts and a small projective generator is equivalent to a mo...
AbstractAn abelian category with arbitrary coproducts and a small projective generator is equivalent...
An abelian category with arbitrary coproducts and a small projective generator is equivalent to a mo...
We establish a correspondence between recollements of abelian categories up to equivalence and certa...
We establish a correspondence between recollements of abelian categories up to equivalence and certa...
We establish a correspondence between recollements of abelian categories up to equivalence and certa...
We establish a correspondence between recollements of abelian categories up to equivalence and certa...
AbstractIn this paper, we first study conditions under which a recollement relative to abelian categ...
AbstractWe first prove that the idempotent completion of a right or left recollement of triangulated...
Recollements of triangulated categories may be seen as exact sequences of such categories. Iterated ...
Surjective homological epimorphisms with stratifying kernel can be used to construct recollements of...
A recollement is a decomposition of a given category (abelian or triangulated) into two subcategorie...
A recollement is a decomposition of a given category (abelian or triangulated) into two subcategorie...
A recollement is a decomposition of a given category (abelian or triangulated) into two subcategorie...
A recollement is a decomposition of a given category (abelian or triangulated) into two subcategorie...
An abelian category with arbitrary coproducts and a small projective generator is equivalent to a mo...
AbstractAn abelian category with arbitrary coproducts and a small projective generator is equivalent...
An abelian category with arbitrary coproducts and a small projective generator is equivalent to a mo...
We establish a correspondence between recollements of abelian categories up to equivalence and certa...
We establish a correspondence between recollements of abelian categories up to equivalence and certa...
We establish a correspondence between recollements of abelian categories up to equivalence and certa...
We establish a correspondence between recollements of abelian categories up to equivalence and certa...
AbstractIn this paper, we first study conditions under which a recollement relative to abelian categ...
AbstractWe first prove that the idempotent completion of a right or left recollement of triangulated...
Recollements of triangulated categories may be seen as exact sequences of such categories. Iterated ...
Surjective homological epimorphisms with stratifying kernel can be used to construct recollements of...
A recollement is a decomposition of a given category (abelian or triangulated) into two subcategorie...
A recollement is a decomposition of a given category (abelian or triangulated) into two subcategorie...
A recollement is a decomposition of a given category (abelian or triangulated) into two subcategorie...
A recollement is a decomposition of a given category (abelian or triangulated) into two subcategorie...
An abelian category with arbitrary coproducts and a small projective generator is equivalent to a mo...
AbstractAn abelian category with arbitrary coproducts and a small projective generator is equivalent...
An abelian category with arbitrary coproducts and a small projective generator is equivalent to a mo...