Generalized Kähler Geometry and current algebras in N=2 superconformal WZW model
arXiv:1701.05229 · doi:10.1142/S0217732317500766
Abstract
We examine the Generalized Khler Geometry of quantum N=2 superconformal WZW model on and relate the right-moving and left-moving Kac-Moody superalgebra currents to the Generalized Khler Geometry data of the group manifold using Hamiltonian formalism.
arXiv comment10 pages, misprints corrections
References in corpus (12)
- Symplectic structures associated to Lie-Poisson groups
- Current Algebras and Differential Geometry
- Hamiltonian perspective on generalized complex structure
- Off-Shell Formulation of N=2 Non-Linear Sigma-Models
- Generalized Kahler Geometry from supersymmetric sigma models
- Generalized Kahler geometry and gerbes
- Generalized Calabi-Yau manifolds and the chiral de Rham complex
- QUASI FROBENIUS LIE ALGEBRAS CONSTRUCTION OF N=4 SUPERCONFORMAL FIELD THEORIES
- Poisson-Lie T-duality and Complex Geometry in N=2 superconformal WZNW models
- An N=2 worldsheet approach to D-branes in bihermitian geometries: II. The general case
- Superconformal structures on generalized Calabi-Yau metric manifolds
- Kazama-Suzuki Models of N=2 Superconformal Field Theory and Manin triples