Publication date
January 2003
DOI Publisher
Elsevier Science (USA). ISSN
0021-8693Abstract
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
Let \hat{g} be an untwisted affine Kac–Moody algebra. The quantum group U_q(\hat{g}) is known to be ...
We study actions of pointed Hopf algebras in the $\ZZ$-graded setting. Our main result classifies in...
International audienceWe give a new factorisable ribbon quasi-Hopf algebra U , whose underlying alge...
Lead by examples we introduce the notions of Hopf algebra and quantum group. We study their geometry...
AbstractWe propose the following principle to study pointed Hopf algebras, or more generally, Hopf a...
Let k be an algebraically closed field of characteristic zero. In joint work with J. Cuadra, we show...
AbstractWe consider actions of pointed Hopf algebras on general quantum polynomials and their invari...
AbstractThe discussions in the present paper arise from exploring intrinsically the structural natur...
We consider the problem of finding complete sets of polynomial invariants of multipartite quantum sy...
AbstractHilbert space representations of cross product ∗-algebras of the Hopf ∗-algebras Uq(gl2) wit...
EnIn this paper we construct the Differential calculus on the Hopf Group Coalgebra introduced by Tur...
AbstractLet k be a field and let An(ω) be the Taft's n2-dimensional Hopf algebra. When n is odd, the...
AbstractLet α,β∈C∖{0} and ℓ∈N be odd with ℓ⩾3. We determine all Hopf algebra quotients of the quanti...
AbstractLet a pointed Hopf algebra H, over a field K, be generated as an algebra by the finite group...
AbstractFrom a depth 2 inclusion of von Neumann algebras M0 ⊂M1 , with an operator-valued weight ver...
Let \hat{g} be an untwisted affine Kac–Moody algebra. The quantum group U_q(\hat{g}) is known to be ...
We study actions of pointed Hopf algebras in the $\ZZ$-graded setting. Our main result classifies in...
International audienceWe give a new factorisable ribbon quasi-Hopf algebra U , whose underlying alge...
Lead by examples we introduce the notions of Hopf algebra and quantum group. We study their geometry...
AbstractWe propose the following principle to study pointed Hopf algebras, or more generally, Hopf a...
Let k be an algebraically closed field of characteristic zero. In joint work with J. Cuadra, we show...
AbstractWe consider actions of pointed Hopf algebras on general quantum polynomials and their invari...
AbstractThe discussions in the present paper arise from exploring intrinsically the structural natur...
We consider the problem of finding complete sets of polynomial invariants of multipartite quantum sy...
AbstractHilbert space representations of cross product ∗-algebras of the Hopf ∗-algebras Uq(gl2) wit...
EnIn this paper we construct the Differential calculus on the Hopf Group Coalgebra introduced by Tur...
AbstractLet k be a field and let An(ω) be the Taft's n2-dimensional Hopf algebra. When n is odd, the...
AbstractLet α,β∈C∖{0} and ℓ∈N be odd with ℓ⩾3. We determine all Hopf algebra quotients of the quanti...
AbstractLet a pointed Hopf algebra H, over a field K, be generated as an algebra by the finite group...
AbstractFrom a depth 2 inclusion of von Neumann algebras M0 ⊂M1 , with an operator-valued weight ver...
Let \hat{g} be an untwisted affine Kac–Moody algebra. The quantum group U_q(\hat{g}) is known to be ...
We study actions of pointed Hopf algebras in the $\ZZ$-graded setting. Our main result classifies in...
International audienceWe give a new factorisable ribbon quasi-Hopf algebra U , whose underlying alge...
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