AbstractWe give a unified treatment of the Baer sums in the context of efficiently homological categories which, on the one hand, contains any category of groups with multiple operators and more generally any semi-abelian variety and, on the other hand, the category of Hausdorff groups and more generally any category of semi-abelian Hausdorff algebras. This gives rise to a generalized “Euclide's Postulate” and a five terms exact sequence
AbstractGiven an algebraic theory T whose category of models is semi-abelian, we study the category ...
Abstract: We show that the special Schreier extensions of monoids, with abelian kernel, admit a Baer...
AbstractA diagram chasing technique generalizing the ‘two-square’ lemma of homological algebra is ex...
AbstractWe give a unified treatment of the Baer sums in the context of efficiently homological categ...
This article treats the problem of deriving the reflector of a semi-abelian category Alpha onto a Bi...
PhDThis thesis generalizes the simplicial methods of defining derived functors and proves character...
AbstractWe develop some new aspects of cohomology in the context of semi-abelian categories: we esta...
All in-text references underlined in blue are linked to publications on ResearchGate, letting you ac...
Extending the work of Fröhlich, Lue and Furtado-Coelho, we consider the theory of Baer invariants in...
The purpose of the book is to take stock of the situation concerning Algebra via Category Theory in ...
In this thesis, we apply homological methods to the study of groups in two ways: firstly, we general...
Let $R$ be an artin algebra and $\mathcal{C}$ an additive subcategory of $\operatorname{mod}(R)$. We...
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 theory of abelian categories proved very useful, providing an ax-iomatic framework for homology ...
AbstractGiven an algebraic theory T whose category of models is semi-abelian, we study the category ...
Abstract: We show that the special Schreier extensions of monoids, with abelian kernel, admit a Baer...
AbstractA diagram chasing technique generalizing the ‘two-square’ lemma of homological algebra is ex...
AbstractWe give a unified treatment of the Baer sums in the context of efficiently homological categ...
This article treats the problem of deriving the reflector of a semi-abelian category Alpha onto a Bi...
PhDThis thesis generalizes the simplicial methods of defining derived functors and proves character...
AbstractWe develop some new aspects of cohomology in the context of semi-abelian categories: we esta...
All in-text references underlined in blue are linked to publications on ResearchGate, letting you ac...
Extending the work of Fröhlich, Lue and Furtado-Coelho, we consider the theory of Baer invariants in...
The purpose of the book is to take stock of the situation concerning Algebra via Category Theory in ...
In this thesis, we apply homological methods to the study of groups in two ways: firstly, we general...
Let $R$ be an artin algebra and $\mathcal{C}$ an additive subcategory of $\operatorname{mod}(R)$. We...
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 theory of abelian categories proved very useful, providing an ax-iomatic framework for homology ...
AbstractGiven an algebraic theory T whose category of models is semi-abelian, we study the category ...
Abstract: We show that the special Schreier extensions of monoids, with abelian kernel, admit a Baer...
AbstractA diagram chasing technique generalizing the ‘two-square’ lemma of homological algebra is ex...