DOIAbstract
AbstractWe show that Alperin's conjecture in the modular representation theory of a finite group G is equivalent to a conjecture about the equivariant K-theory of the simplicial complex of p-subgroups of
AbstractWe show that Alperin's conjecture in the modular representation theory of a finite group G is equivalent to a conjecture about the equivariant K-theory of the simplicial complex of p-subgroups of
Abstract. The Alperin weight conjecture states that if G is a finite group and p is a prime, then th...
AbstractThis paper is part of a program to study Alperin's weight conjecture and Dade's ordinary con...
AbstractThis paper contains two results concerning the equivariant K-theory of toric varieties. The ...
The purpose of this paper is to show that Alperin’s conjecture in the modular representation theory ...
The Representation Theory of Finite Groups is a thriving subject, with many fascinating and deep ope...
The Alperin weight conjecture is central to the modern representation theory of finite groups, and i...
Abstract. We review recent results on equivariantK-theory of representation spheres which play as th...
For a reductive group scheme G over a regular semi-local ring A, we prove the Gersten conjecture for...
can be represented by an $E_{\infty} $ ring spectrum functorially constructed from $C $. In this art...
Abstract. In this paper, we study the modular representations of finite groups which are the direct ...
Let $G $ be a finite group and $p $ a prime dividing the order of $G $. There are several conjecture...
The main problem of representation theory of finite groups is to find proofs of several conjectures ...
K-theory of equivariant modulus categories is considered in the paper aiming at the equivariant anal...
This expository note will state the ABP (Aubert-Baum-Plymen) conjecture. The conjecture can be state...
AbstractWe show that the refinement of Alperin's Conjecture proposed in L. Puig (2009) [10, Chap. 16...
Abstract. The Alperin weight conjecture states that if G is a finite group and p is a prime, then th...
AbstractThis paper is part of a program to study Alperin's weight conjecture and Dade's ordinary con...
AbstractThis paper contains two results concerning the equivariant K-theory of toric varieties. The ...
The purpose of this paper is to show that Alperin’s conjecture in the modular representation theory ...
The Representation Theory of Finite Groups is a thriving subject, with many fascinating and deep ope...
The Alperin weight conjecture is central to the modern representation theory of finite groups, and i...
Abstract. We review recent results on equivariantK-theory of representation spheres which play as th...
For a reductive group scheme G over a regular semi-local ring A, we prove the Gersten conjecture for...
can be represented by an $E_{\infty} $ ring spectrum functorially constructed from $C $. In this art...
Abstract. In this paper, we study the modular representations of finite groups which are the direct ...
Let $G $ be a finite group and $p $ a prime dividing the order of $G $. There are several conjecture...
The main problem of representation theory of finite groups is to find proofs of several conjectures ...
K-theory of equivariant modulus categories is considered in the paper aiming at the equivariant anal...
This expository note will state the ABP (Aubert-Baum-Plymen) conjecture. The conjecture can be state...
AbstractWe show that the refinement of Alperin's Conjecture proposed in L. Puig (2009) [10, Chap. 16...
Abstract. The Alperin weight conjecture states that if G is a finite group and p is a prime, then th...
AbstractThis paper is part of a program to study Alperin's weight conjecture and Dade's ordinary con...
AbstractThis paper contains two results concerning the equivariant K-theory of toric varieties. The ...
Add to ORKG