AbstractCompletely reducible homology complexes were originally introduced in the context of finite groups and used to study the question of vanishing of cohomology. In this paper we study these complexes and the vanishing of cohomology for arbitrary finite-dimensional cocommutative Hopf algebras. Applications are later provided for infinitesimal group schemes of reductive and solvable algebraic groups
We show that the sheaf cohomology groups Hq (Ω, [special characters omitted]) vanish for q ≥ 1, wher...
Abstract. In a recent paper, Gopal Prasad and Jiu-Kang Yu introduced the notion of a quasi-reductive...
Abstract. We investigate various topological spaces and varieties which can be associated to a block...
AbstractCompletely reducible homology complexes were originally introduced in the context of finite ...
Abstract. In the context of nite dimensional cocommutative Hopf alge-bras, we prove versions of vari...
. In the context of finite dimensional cocommutative Hopf algebras, we prove versions of various gro...
This chapter discusses the cohomology of groups. The cohomology of groups is one of the crossroads o...
Abstract. We study the vanishing of homology and cohomology of a module of finite complete intersect...
We study the vanishing of homology and cohomology of a module of finite complete intersection dimens...
We prove that a finite-dimensional Hopf algebra with the dual Cheval-ley Property over a field of ch...
AbstractWe introduce and study a complete cohomology theory for complexes, which provides an extende...
Abstract. We consider the vanishing problem for higher cohomology groups on certain infinite-dimensi...
AbstractLet R be a commutative ring. Define an FH-algebra H to be a Hopf algebra and a Frobenius alg...
In this work we approach some essential concepts and results of homological algebra, such as the con...
Let G be a reductive algebraic group over a field of prime characteristic. One can associate to G (o...
We show that the sheaf cohomology groups Hq (Ω, [special characters omitted]) vanish for q ≥ 1, wher...
Abstract. In a recent paper, Gopal Prasad and Jiu-Kang Yu introduced the notion of a quasi-reductive...
Abstract. We investigate various topological spaces and varieties which can be associated to a block...
AbstractCompletely reducible homology complexes were originally introduced in the context of finite ...
Abstract. In the context of nite dimensional cocommutative Hopf alge-bras, we prove versions of vari...
. In the context of finite dimensional cocommutative Hopf algebras, we prove versions of various gro...
This chapter discusses the cohomology of groups. The cohomology of groups is one of the crossroads o...
Abstract. We study the vanishing of homology and cohomology of a module of finite complete intersect...
We study the vanishing of homology and cohomology of a module of finite complete intersection dimens...
We prove that a finite-dimensional Hopf algebra with the dual Cheval-ley Property over a field of ch...
AbstractWe introduce and study a complete cohomology theory for complexes, which provides an extende...
Abstract. We consider the vanishing problem for higher cohomology groups on certain infinite-dimensi...
AbstractLet R be a commutative ring. Define an FH-algebra H to be a Hopf algebra and a Frobenius alg...
In this work we approach some essential concepts and results of homological algebra, such as the con...
Let G be a reductive algebraic group over a field of prime characteristic. One can associate to G (o...
We show that the sheaf cohomology groups Hq (Ω, [special characters omitted]) vanish for q ≥ 1, wher...
Abstract. In a recent paper, Gopal Prasad and Jiu-Kang Yu introduced the notion of a quasi-reductive...
Abstract. We investigate various topological spaces and varieties which can be associated to a block...