AbstractIn this article we study the structure of highest weight modules for quantum groups defined over a commutative ring with particular emphasis on the structure theory for invariant bilinear forms on these modules
There are various generalizations of bialgebras to their “many object ” versions, such as quantum ca...
Generators and relations are given for the subalgebra of cocommutative elements in the quantized coo...
The first part of this thesis studies the representations of general linear group GL(2,K) over a fin...
AbstractIn this article we study the structure of highest weight modules for quantum groups defined ...
AbstractA highest weight theory is developed for a general class of algebras which includes generali...
We construct quantum groups U_q(g) associated with generalized Kac-Moody algebras g with admissible ...
AbstractWe construct quantum groups Uq(g) associated with generalized Kac-Moody algebras g with admi...
AbstractWe construct quantum groups Uq(g) associated with generalized Kac-Moody algebras g with admi...
A method is investigated for inducing highest-weight representations for the quantum group U(q)(gl(n...
AbstractWe present some results about the representation ring of the quantum double of a finite grou...
Constructions are described which associate algebras to arbitrary bilinear forms, generalising the u...
Constructions are described which associate algebras to arbitrary bilinear forms, generalising the u...
We construct quantization of semisimple conjugacy classes of the exceptional group G = G2 along with...
AbstractGenerators and relations are given for the subalgebra of cocommutative elements in the quant...
We consider U[subscript q](l[subscript n), the quantum group of type A for |q| = 1, q generic. We pr...
There are various generalizations of bialgebras to their “many object ” versions, such as quantum ca...
Generators and relations are given for the subalgebra of cocommutative elements in the quantized coo...
The first part of this thesis studies the representations of general linear group GL(2,K) over a fin...
AbstractIn this article we study the structure of highest weight modules for quantum groups defined ...
AbstractA highest weight theory is developed for a general class of algebras which includes generali...
We construct quantum groups U_q(g) associated with generalized Kac-Moody algebras g with admissible ...
AbstractWe construct quantum groups Uq(g) associated with generalized Kac-Moody algebras g with admi...
AbstractWe construct quantum groups Uq(g) associated with generalized Kac-Moody algebras g with admi...
A method is investigated for inducing highest-weight representations for the quantum group U(q)(gl(n...
AbstractWe present some results about the representation ring of the quantum double of a finite grou...
Constructions are described which associate algebras to arbitrary bilinear forms, generalising the u...
Constructions are described which associate algebras to arbitrary bilinear forms, generalising the u...
We construct quantization of semisimple conjugacy classes of the exceptional group G = G2 along with...
AbstractGenerators and relations are given for the subalgebra of cocommutative elements in the quant...
We consider U[subscript q](l[subscript n), the quantum group of type A for |q| = 1, q generic. We pr...
There are various generalizations of bialgebras to their “many object ” versions, such as quantum ca...
Generators and relations are given for the subalgebra of cocommutative elements in the quantized coo...
The first part of this thesis studies the representations of general linear group GL(2,K) over a fin...
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