Add to ORKGThe W-algebra minimal models on hyperelliptic Riemann surfaces are constructed. Using a proposal by Polyakov, we reduce the partition function of the Toda field theory on the hyperelliptic surface to a product of partition functions: one of a free field theory on the sphere with inserted Toda vertex operators and one of a free scalar held theory with antiperiodic boundary conditions with inserted twist fields
The generalized Toda theories obtained in a previous paper by the conformal reduction of WZNW theori...
Abstract: The diffeomorphism action lifted on truncated (chiral) Taylor expansion of a complex scala...
The work is devoted to the investigation of the non-linear systems of differential equations with pa...
The W-algebra minimal models on hyperelliptic Riemann surfaces are constructed. Using a proposal by ...
We construct a centerless W-infinity type of algebra in terms of a generator of a centerless Virasor...
Minimal immersions or, more generally, harmonic maps of a Riemann surface S into S n , P n and othe...
The work is devoted to the mathematical investigation of the conformal field theories: minimal model...
To classify the classical field theories with W-symmetry one has to classify the symplectic leaves o...
It is well known that the Toda theories can be obtained by reduction from the Wess-Zumino-Novikov-Wi...
Abstract Recently, Gaiotto and Rapčák (GR) proposed a new family of the vertex operator algebra (VOA...
Integrable N=1 supersymmetric Toda-field theories are determined by a contragredient simple Super-Li...
We show that the disc bulk one-point functions in a sl(n) Toda conformal field theory have a well-de...
The Hamiltonian reduction of Wess-Zumino-Novikov-Witten (WZNW) theories to conformally invariant Tod...
Abstract We describe a compactification of the six-dimensional (2,0) theory on a foursphere which gi...
We analyse a class of integrable two-dimensional field theories with N = 1 and N = 2 supersymmetry v...
The generalized Toda theories obtained in a previous paper by the conformal reduction of WZNW theori...
Abstract: The diffeomorphism action lifted on truncated (chiral) Taylor expansion of a complex scala...
The work is devoted to the investigation of the non-linear systems of differential equations with pa...
The W-algebra minimal models on hyperelliptic Riemann surfaces are constructed. Using a proposal by ...
We construct a centerless W-infinity type of algebra in terms of a generator of a centerless Virasor...
Minimal immersions or, more generally, harmonic maps of a Riemann surface S into S n , P n and othe...
The work is devoted to the mathematical investigation of the conformal field theories: minimal model...
To classify the classical field theories with W-symmetry one has to classify the symplectic leaves o...
It is well known that the Toda theories can be obtained by reduction from the Wess-Zumino-Novikov-Wi...
Abstract Recently, Gaiotto and Rapčák (GR) proposed a new family of the vertex operator algebra (VOA...
Integrable N=1 supersymmetric Toda-field theories are determined by a contragredient simple Super-Li...
We show that the disc bulk one-point functions in a sl(n) Toda conformal field theory have a well-de...
The Hamiltonian reduction of Wess-Zumino-Novikov-Witten (WZNW) theories to conformally invariant Tod...
Abstract We describe a compactification of the six-dimensional (2,0) theory on a foursphere which gi...
We analyse a class of integrable two-dimensional field theories with N = 1 and N = 2 supersymmetry v...
The generalized Toda theories obtained in a previous paper by the conformal reduction of WZNW theori...
Abstract: The diffeomorphism action lifted on truncated (chiral) Taylor expansion of a complex scala...
The work is devoted to the investigation of the non-linear systems of differential equations with pa...