AbstractA topology on the spectrum of a locally coherent Grothendieck category is introduced. The closed subsets are related to certain localizing subcategories which are characterized in terms of Serre subcategories of the full subcategory of finitely presented objects
Krause studied the homotopy category K.(Inj A) of complexes of injectives in a locally noetherian Gr...
Krause H. Coherent functors in stable homotopy theory. Fundamenta Mathematicae. 2002;173(1):33-56.Co...
We show that Krause's recollement exists for any locally coherent Grothendieck category such that it...
A topology on the spectrum of a locally coherent Grothendieck category is introduced. The closed sub...
Krause H. The spectrum of a locally coherent category. Journal of Pure and Applied Algebra. 1997;114...
Krause H. The spectrum of a locally coherent category. Journal of Pure and Applied Algebra. 1997;114...
AbstractA topology on the spectrum of a locally coherent Grothendieck category is introduced. The cl...
AbstractLet A be a locally finitely presented Grothendieck category. It is shown that a class of loc...
Starting with a Grothendieck category $\mathcal{G}$ and a torsion pair $\mathbf{t}=(\mathcal{T},\mat...
AbstractLocalisations of a locally finitely presentable category A are shown to all arise from Groth...
2-equivalences are described between the category of small abelian categories with exact functors, t...
The main theme of this thesis is the parallel between results in topos theory and the theory of addi...
Motivated by the study of persistence modules over the real line, we investigate the category of lin...
We develop a theory of \emph{locally Frobenius algebras} which are colimits of certain directed syst...
Krause H. Coherent functors in stable homotopy theory. Fundamenta Mathematicae. 2002;173(1):33-56.Co...
Krause studied the homotopy category K.(Inj A) of complexes of injectives in a locally noetherian Gr...
Krause H. Coherent functors in stable homotopy theory. Fundamenta Mathematicae. 2002;173(1):33-56.Co...
We show that Krause's recollement exists for any locally coherent Grothendieck category such that it...
A topology on the spectrum of a locally coherent Grothendieck category is introduced. The closed sub...
Krause H. The spectrum of a locally coherent category. Journal of Pure and Applied Algebra. 1997;114...
Krause H. The spectrum of a locally coherent category. Journal of Pure and Applied Algebra. 1997;114...
AbstractA topology on the spectrum of a locally coherent Grothendieck category is introduced. The cl...
AbstractLet A be a locally finitely presented Grothendieck category. It is shown that a class of loc...
Starting with a Grothendieck category $\mathcal{G}$ and a torsion pair $\mathbf{t}=(\mathcal{T},\mat...
AbstractLocalisations of a locally finitely presentable category A are shown to all arise from Groth...
2-equivalences are described between the category of small abelian categories with exact functors, t...
The main theme of this thesis is the parallel between results in topos theory and the theory of addi...
Motivated by the study of persistence modules over the real line, we investigate the category of lin...
We develop a theory of \emph{locally Frobenius algebras} which are colimits of certain directed syst...
Krause H. Coherent functors in stable homotopy theory. Fundamenta Mathematicae. 2002;173(1):33-56.Co...
Krause studied the homotopy category K.(Inj A) of complexes of injectives in a locally noetherian Gr...
Krause H. Coherent functors in stable homotopy theory. Fundamenta Mathematicae. 2002;173(1):33-56.Co...
We show that Krause's recollement exists for any locally coherent Grothendieck category such that it...
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