We review the recent development in the representation theory of the W1+∞ algebra. The topics that we are concerned with are ・Quasifinite representation ・Free field realizations ・(Super) Matrix generalization ・Structure of subalgebras such as W∞ algebra ・Determinant formula ・Character formula
Let g be a simple complex Lie algebra and let e be a nilpotent element of g. It was conjectured by P...
International audienceWe develop a general theory of $W$-algebras in the context of supersymmetric v...
W-symmetry is an extension of conformal symmetry in two dimensions. Since its introduction in 1985, ...
In conformal field theory we investigate the representations of recently discovered W-algebras with ...
We study the operator product expansions in the chiral algebra W ∞ $$ {\mathcal{W}}_{\infty } $$ , f...
We give a comprehensive treatment of the super-W∞(λ) algebra, an extension of the super-Virasoro alg...
We study the operator product expansions in the chiral algebra W∞, first using the associativity con...
We present the super-W∞(λ) algebra, an extension of the Virasoro algebra that contains operators of ...
We investigate the representation theory of some recently constructed N=2 super W-algebras with two ...
Abstract It is shown that the closure of the infinitesimal symmetry transformations underlying class...
The representation theory of finite-dimensional algebras over fields is the systematic study of modu...
66 pages (Latex), ENSLAPPP-A-391/92 Replaces previous unLatexable version, corrupted by mailerIntern...
SW(3/2,2) superconformal algebra is W algebra with two Virasoro operators. The Kac determinant is ca...
After some definitions, we review in the first part of this talk the construction and classification...
Abstract It is believed that any classical gauge symmetry gives rise to an L∞ algebra. Based on the ...
Let g be a simple complex Lie algebra and let e be a nilpotent element of g. It was conjectured by P...
International audienceWe develop a general theory of $W$-algebras in the context of supersymmetric v...
W-symmetry is an extension of conformal symmetry in two dimensions. Since its introduction in 1985, ...
In conformal field theory we investigate the representations of recently discovered W-algebras with ...
We study the operator product expansions in the chiral algebra W ∞ $$ {\mathcal{W}}_{\infty } $$ , f...
We give a comprehensive treatment of the super-W∞(λ) algebra, an extension of the super-Virasoro alg...
We study the operator product expansions in the chiral algebra W∞, first using the associativity con...
We present the super-W∞(λ) algebra, an extension of the Virasoro algebra that contains operators of ...
We investigate the representation theory of some recently constructed N=2 super W-algebras with two ...
Abstract It is shown that the closure of the infinitesimal symmetry transformations underlying class...
The representation theory of finite-dimensional algebras over fields is the systematic study of modu...
66 pages (Latex), ENSLAPPP-A-391/92 Replaces previous unLatexable version, corrupted by mailerIntern...
SW(3/2,2) superconformal algebra is W algebra with two Virasoro operators. The Kac determinant is ca...
After some definitions, we review in the first part of this talk the construction and classification...
Abstract It is believed that any classical gauge symmetry gives rise to an L∞ algebra. Based on the ...
Let g be a simple complex Lie algebra and let e be a nilpotent element of g. It was conjectured by P...
International audienceWe develop a general theory of $W$-algebras in the context of supersymmetric v...
W-symmetry is an extension of conformal symmetry in two dimensions. Since its introduction in 1985, ...