AbstractWe present some algorithmic methods for the computation of vertices of indecomposable and simple modules over group algebras in prime characteristic. Furthermore, we apply these to the simple modules of the symmetric groups and determine the vertices of all simple modules of the symmetric groups of degree at most 14 and 15 in characteristic 2 and 3, respectively, with one exception
AbstractLet k be a field of characteristic p, and let Sn be the symmetric group of degree n. Assume ...
The decomposition matrix of a finite group in prime characteristic p records the multiplicities of i...
This dissertation describes an algorithm for constructing the basic algebra Morita equivalent to the...
AbstractWe present some algorithmic methods for the computation of vertices of indecomposable and si...
Abstract. In this paper we give a survey on some recent results and open questions concerning the ve...
We study Specht modules S (n-2,2) and simple modules D ...
vertices of a class of Specht modules and simple modules for symmetric groups in characteristic
The main focus of this thesis is algebraic modules---modules that satisfy a polynomial equation with...
Abstract Let G be a finite group and let k be an algebraically closed field of characteristic 2. We ...
AbstractWe study the family of vertex algebras associated with vertex algebroids, constructed by Gor...
I have studied representation theory of finite groups, in particular of the symmetric group over fie...
We generalize the results of [Bessenrodt 1984], showing that vertices of simple modules of blocks of...
This paper focuses on the rank varieties for modules over a group algebra FE where E is an elementar...
We generalize the results of [2], showing that vertices of simple modules of blocks of the type stud...
In this thesis, we focus on the representation theory of symmetric groups. Especially, we are very ...
AbstractLet k be a field of characteristic p, and let Sn be the symmetric group of degree n. Assume ...
The decomposition matrix of a finite group in prime characteristic p records the multiplicities of i...
This dissertation describes an algorithm for constructing the basic algebra Morita equivalent to the...
AbstractWe present some algorithmic methods for the computation of vertices of indecomposable and si...
Abstract. In this paper we give a survey on some recent results and open questions concerning the ve...
We study Specht modules S (n-2,2) and simple modules D ...
vertices of a class of Specht modules and simple modules for symmetric groups in characteristic
The main focus of this thesis is algebraic modules---modules that satisfy a polynomial equation with...
Abstract Let G be a finite group and let k be an algebraically closed field of characteristic 2. We ...
AbstractWe study the family of vertex algebras associated with vertex algebroids, constructed by Gor...
I have studied representation theory of finite groups, in particular of the symmetric group over fie...
We generalize the results of [Bessenrodt 1984], showing that vertices of simple modules of blocks of...
This paper focuses on the rank varieties for modules over a group algebra FE where E is an elementar...
We generalize the results of [2], showing that vertices of simple modules of blocks of the type stud...
In this thesis, we focus on the representation theory of symmetric groups. Especially, we are very ...
AbstractLet k be a field of characteristic p, and let Sn be the symmetric group of degree n. Assume ...
The decomposition matrix of a finite group in prime characteristic p records the multiplicities of i...
This dissertation describes an algorithm for constructing the basic algebra Morita equivalent to the...