AbstractLet Λ be the cross section lattice of an irreducible representation of a semisimple algebraic group. Certain combinatorial properties of Λ are studied. Supersolvable Λʼs are determined in terms of Dynkin diagrams. The characteristic polynomial of a supersolvable Λ is computed
It is well known that the category of super Lie groups (SLG) is equivalent to the category of super ...
It is well known that the category of super Lie groups (SLG) is equivalent to the category of super ...
It is well known that the category of super Lie groups (SLG) is equivalent to the category of super ...
ABSTRACT. The purpose of this article is to investigate the combina-torial properties of the cross s...
AbstractStanley (Algebra Universalis 2, 1972, 197–217) introduced the notion of a supersolvable latt...
We present an algorithm to compute a full set of irreducible representations of a supersolvable grou...
Abstract. In this paper, we continue the development of a new combinatorial model for the irreducibl...
SIGLEAvailable from British Library Document Supply Centre- DSC:D95956 / BLDSC - British Library Doc...
1.1. Superrigidity. In the early seventies, Margulis proved his celebrated super-rigidity theorem fo...
The category of admissible (in the appropriately modified sense of representation theory of totally ...
Lattice and order properties of the poset of regions in a hyperplane arrangement Nathan Reading Abst...
Abstract Let Γ be an arithmetic lattice in a semisimple algebraic group over a number field. We show...
AbstractLet G be the general linear group or the symplectic group over the complex numbers, and U be...
To study the representations of a complex connected semisimple algebraic group G, one usually choose...
In Chapter 1 we review some of the classical theory of reductive algebraic groups over an algebraica...
It is well known that the category of super Lie groups (SLG) is equivalent to the category of super ...
It is well known that the category of super Lie groups (SLG) is equivalent to the category of super ...
It is well known that the category of super Lie groups (SLG) is equivalent to the category of super ...
ABSTRACT. The purpose of this article is to investigate the combina-torial properties of the cross s...
AbstractStanley (Algebra Universalis 2, 1972, 197–217) introduced the notion of a supersolvable latt...
We present an algorithm to compute a full set of irreducible representations of a supersolvable grou...
Abstract. In this paper, we continue the development of a new combinatorial model for the irreducibl...
SIGLEAvailable from British Library Document Supply Centre- DSC:D95956 / BLDSC - British Library Doc...
1.1. Superrigidity. In the early seventies, Margulis proved his celebrated super-rigidity theorem fo...
The category of admissible (in the appropriately modified sense of representation theory of totally ...
Lattice and order properties of the poset of regions in a hyperplane arrangement Nathan Reading Abst...
Abstract Let Γ be an arithmetic lattice in a semisimple algebraic group over a number field. We show...
AbstractLet G be the general linear group or the symplectic group over the complex numbers, and U be...
To study the representations of a complex connected semisimple algebraic group G, one usually choose...
In Chapter 1 we review some of the classical theory of reductive algebraic groups over an algebraica...
It is well known that the category of super Lie groups (SLG) is equivalent to the category of super ...
It is well known that the category of super Lie groups (SLG) is equivalent to the category of super ...
It is well known that the category of super Lie groups (SLG) is equivalent to the category of super ...
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