The purpose of this article is to prove that the category of cocommutative Hopf K-algebras, over a field K of characteristic zero, is a semi-abelian category. Moreover, we show that this category is action representable, and that it contains a torsion theory whose torsion-free and torsion parts are given by the category of groups and by the category of Lie K-algebras, respectively.SCOPUS: ar.jinfo:eu-repo/semantics/publishe
We show that the category HI of homotopy invariant Nisnevich sheaves with transfers and the category...
We begin a study of torsion theories for representations of finitely generated algebras U over a fie...
We study actions of semisimple Hopf algebras H on Weyl algebras A over an algebraically closed field...
The purpose of this article is to prove that the category of cocommutative Hopf K-algebras, over a f...
The aim of this thesis is to establish some new interactions between the theory of semi-abelian cate...
Some properties of the category of cocommutative Hopf algebras have been recently explored from the ...
We prove that the category of cocommutative Hopf algebras over a field is a semi-abelian category. T...
We prove that the category of cocommutative Hopf algebras over a field is a semi-abelian category. T...
12 pagesBy a recent work of Gran-Kadjo-Vercruysse, the category of cocommutativeHopf algebras over a...
In [1] we prove that the category of cocommutative Hopf algebras over any field is semi-abelian [2]....
We introduce and study the notion of torsion theory in the non-abelian context of homological catego...
AbstractWe introduce and study the notion of torsion theory in the non-abelian context of homologica...
AbstractFor any coalgebra C, we can consider the category of all right C-comodules MC, which is an a...
This thesis develops and strengthens the interactions between two active research fields of mathemat...
This thesis develops and strengthens the interactions between two active research fields of mathemat...
We show that the category HI of homotopy invariant Nisnevich sheaves with transfers and the category...
We begin a study of torsion theories for representations of finitely generated algebras U over a fie...
We study actions of semisimple Hopf algebras H on Weyl algebras A over an algebraically closed field...
The purpose of this article is to prove that the category of cocommutative Hopf K-algebras, over a f...
The aim of this thesis is to establish some new interactions between the theory of semi-abelian cate...
Some properties of the category of cocommutative Hopf algebras have been recently explored from the ...
We prove that the category of cocommutative Hopf algebras over a field is a semi-abelian category. T...
We prove that the category of cocommutative Hopf algebras over a field is a semi-abelian category. T...
12 pagesBy a recent work of Gran-Kadjo-Vercruysse, the category of cocommutativeHopf algebras over a...
In [1] we prove that the category of cocommutative Hopf algebras over any field is semi-abelian [2]....
We introduce and study the notion of torsion theory in the non-abelian context of homological catego...
AbstractWe introduce and study the notion of torsion theory in the non-abelian context of homologica...
AbstractFor any coalgebra C, we can consider the category of all right C-comodules MC, which is an a...
This thesis develops and strengthens the interactions between two active research fields of mathemat...
This thesis develops and strengthens the interactions between two active research fields of mathemat...
We show that the category HI of homotopy invariant Nisnevich sheaves with transfers and the category...
We begin a study of torsion theories for representations of finitely generated algebras U over a fie...
We study actions of semisimple Hopf algebras H on Weyl algebras A over an algebraically closed field...