AbstractWe study the relative homological behaviour of the omnipresent class of cleft extensions of abelian categories. This class of extensions is a natural generalization of the trivial extensions studied in detail by Fossum, Griffith and Reiten and by Palmer and Roos. We apply our results to the relative homology of cleft extensions of rings
We clarify the relationship between basic constructions of semi-abeliancategory theory and the theor...
We clarify the relationship between basic constructions of semi-abeliancategory theory and the theor...
We present the concept of cotorsion pairs cut along subcategories of an abelian category. This provi...
To do homological algebra with unbounded chain complexes one needs to first find a way of constructi...
egory of the ring R. This example shows that traditional homological algebra is encompassed by Quill...
The main theme of the thesis is to present and compare three different viewpoints on semi-abelian ho...
The main theme of the thesis is to present and compare three different viewpoints on semi-abelian ho...
. The cyclic homology of an exact category was defined by R. McCarthy [17] using the methods of F. W...
AbstractWe clarify the relationship between basic constructions of semi-abelian category theory and ...
AbstractA kind of unstable homotopy theory on the category of associative rings (without unit) is de...
We show that, for a right exact functor from an abelian category to abelian groups, Yoneda’s isomorp...
Abstract: The simplicial objects in an algebraic category admit an abstract homotopy theory via a Qu...
AbstractThe simplicial objects in an algebraic category admit an abstract homotopy theory via a Quil...
Abstract. AMorita context is constructed for any comodule of a coring and, more generally, for an L-...
We clarify the relationship between basic constructions of semi-abeliancategory theory and the theor...
We clarify the relationship between basic constructions of semi-abeliancategory theory and the theor...
We clarify the relationship between basic constructions of semi-abeliancategory theory and the theor...
We present the concept of cotorsion pairs cut along subcategories of an abelian category. This provi...
To do homological algebra with unbounded chain complexes one needs to first find a way of constructi...
egory of the ring R. This example shows that traditional homological algebra is encompassed by Quill...
The main theme of the thesis is to present and compare three different viewpoints on semi-abelian ho...
The main theme of the thesis is to present and compare three different viewpoints on semi-abelian ho...
. The cyclic homology of an exact category was defined by R. McCarthy [17] using the methods of F. W...
AbstractWe clarify the relationship between basic constructions of semi-abelian category theory and ...
AbstractA kind of unstable homotopy theory on the category of associative rings (without unit) is de...
We show that, for a right exact functor from an abelian category to abelian groups, Yoneda’s isomorp...
Abstract: The simplicial objects in an algebraic category admit an abstract homotopy theory via a Qu...
AbstractThe simplicial objects in an algebraic category admit an abstract homotopy theory via a Quil...
Abstract. AMorita context is constructed for any comodule of a coring and, more generally, for an L-...
We clarify the relationship between basic constructions of semi-abeliancategory theory and the theor...
We clarify the relationship between basic constructions of semi-abeliancategory theory and the theor...
We clarify the relationship between basic constructions of semi-abeliancategory theory and the theor...
We present the concept of cotorsion pairs cut along subcategories of an abelian category. This provi...
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