http://www.springerlink.com/content/pp31g50618x4jp33/fulltext.pdfInternational audienceUsing the Moyal *-product and orthosymplectic supersymmetry, we construct a natural non trivial supertrace and an associated non degenerate invariant supersymmetric bilinear form for the Lie superalgebra structure of the Weyl algebra. We decompose adjoint and twisted adjoint actions. We define a renormalized supertrace and a formal inverse Weyl transform in a deformation quantization framework and develop some examples
We define a noncommutative and nonanticommutative associative product for general supersymplectic fo...
We define a noncommutative and nonanticommutative associative product for general supersymplectic fo...
19 pagesWe construct universal Drinfel\'d twists defining deformations of Hopf algebra structures ba...
Abstract. Using the Moyal -product and orthosymplectic supersymmetry, we construct a natural nontriv...
19 pagesInternational audienceIn this paper we give a re-normalization of the supertrace on the cate...
19 pagesInternational audienceIn this paper we give a re-normalization of the supertrace on the cate...
19 pagesInternational audienceIn this paper we give a re-normalization of the supertrace on the cate...
In this paper we give a renormalization of the supertrace on the category of representations of Lie ...
AbstractWe use the concept of gauge transformations of quasi-Hopf algebras to study twists of algebr...
We study realisations of Lie (super)algebras in Weyl (super)algebras and connections with minimal re...
We study realisations of Lie (super)algebras in Weyl (super)algebras and connections with minimal re...
We study realisations of Lie (super)algebras in Weyl (super)algebras and connections with minimal re...
We introduce a new family of twisted generalized Weyl algebras, called multiparameter twisted Weyl a...
It is shown that the naive Serre presentation corresponding to the simplest Cartan matrix of the spe...
We introduce a new family of twisted generalized Weyl algebras, called multiparameter twisted Weyl a...
We define a noncommutative and nonanticommutative associative product for general supersymplectic fo...
We define a noncommutative and nonanticommutative associative product for general supersymplectic fo...
19 pagesWe construct universal Drinfel\'d twists defining deformations of Hopf algebra structures ba...
Abstract. Using the Moyal -product and orthosymplectic supersymmetry, we construct a natural nontriv...
19 pagesInternational audienceIn this paper we give a re-normalization of the supertrace on the cate...
19 pagesInternational audienceIn this paper we give a re-normalization of the supertrace on the cate...
19 pagesInternational audienceIn this paper we give a re-normalization of the supertrace on the cate...
In this paper we give a renormalization of the supertrace on the category of representations of Lie ...
AbstractWe use the concept of gauge transformations of quasi-Hopf algebras to study twists of algebr...
We study realisations of Lie (super)algebras in Weyl (super)algebras and connections with minimal re...
We study realisations of Lie (super)algebras in Weyl (super)algebras and connections with minimal re...
We study realisations of Lie (super)algebras in Weyl (super)algebras and connections with minimal re...
We introduce a new family of twisted generalized Weyl algebras, called multiparameter twisted Weyl a...
It is shown that the naive Serre presentation corresponding to the simplest Cartan matrix of the spe...
We introduce a new family of twisted generalized Weyl algebras, called multiparameter twisted Weyl a...
We define a noncommutative and nonanticommutative associative product for general supersymplectic fo...
We define a noncommutative and nonanticommutative associative product for general supersymplectic fo...
19 pagesWe construct universal Drinfel\'d twists defining deformations of Hopf algebra structures ba...