DOIAbstract
AbstractWe consider actions of pointed Hopf algebras on general quantum polynomials and their invariants
AbstractWe consider actions of pointed Hopf algebras on general quantum polynomials and their invariants
The aim of the paper is to present new series of finite dimensional semisimple Hopf algebras. There ...
International audienceThe definition of the Jones polynomial in the 80's gave rise to a large family...
AbstractArithmetic root systems are invariants of Nichols algebras of diagonal type with a certain f...
We show that under certain conditions a finite dimensional graded pointed Hopf algebra is an image o...
In this talk I will survey some results on and techniques to study actions of (finite-dimensional) H...
AbstractLet a pointed Hopf algebra H, over a field K, be generated as an algebra by the finite group...
Abstract We examine actions of finite-dimensional pointed Hopf algebras on central si...
AbstractWe propose the following principle to study pointed Hopf algebras, or more generally, Hopf a...
AbstractWe consider actions of pointed Hopf algebras on general quantum polynomials and their invari...
In this paper we apply the theory of the quantum groups Uq(g), and of the small quantum groups uq(g)...
Quantum objects and their noncommutative algebras of functions have been ubitiquous in mathematics a...
Abstract. The quantized enveloping algebra U q is constructed as a quotient of the generalized quant...
This is a continuation of the authors' study of finite-dimensional pointed Hopf algebras H which act...
AbstractIn this paper we will deal with quantum function algebrasFq[G] in the special case when the ...
In this note we show that certain properties of the quantum function algebra at roots of unity hold ...
The aim of the paper is to present new series of finite dimensional semisimple Hopf algebras. There ...
International audienceThe definition of the Jones polynomial in the 80's gave rise to a large family...
AbstractArithmetic root systems are invariants of Nichols algebras of diagonal type with a certain f...
We show that under certain conditions a finite dimensional graded pointed Hopf algebra is an image o...
In this talk I will survey some results on and techniques to study actions of (finite-dimensional) H...
AbstractLet a pointed Hopf algebra H, over a field K, be generated as an algebra by the finite group...
Abstract We examine actions of finite-dimensional pointed Hopf algebras on central si...
AbstractWe propose the following principle to study pointed Hopf algebras, or more generally, Hopf a...
AbstractWe consider actions of pointed Hopf algebras on general quantum polynomials and their invari...
In this paper we apply the theory of the quantum groups Uq(g), and of the small quantum groups uq(g)...
Quantum objects and their noncommutative algebras of functions have been ubitiquous in mathematics a...
Abstract. The quantized enveloping algebra U q is constructed as a quotient of the generalized quant...
This is a continuation of the authors' study of finite-dimensional pointed Hopf algebras H which act...
AbstractIn this paper we will deal with quantum function algebrasFq[G] in the special case when the ...
In this note we show that certain properties of the quantum function algebra at roots of unity hold ...
The aim of the paper is to present new series of finite dimensional semisimple Hopf algebras. There ...
International audienceThe definition of the Jones polynomial in the 80's gave rise to a large family...
AbstractArithmetic root systems are invariants of Nichols algebras of diagonal type with a certain f...
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