Boundary States and Symplectic Fermions

Abstract

We investigate the set of boundary states in the symplectic fermion description of the logarithmic conformal field theory with central charge c=-2. We show that the thus constructed states correspond exactly to those derived under the restrictions of the maximal chiral symmetry algebra for this model, W(2,3,3,3). This connects our previous work to the coherent state approach of Kawai and Wheater.

LaTeX file, 1+11 pages, minor changes

Cited by in corpus (12)

• From boundary to bulk in logarithmic CFT
• Fusion rules and boundary conditions in the c=0 triplet model
• The logarithmic triplet theory with boundary
• Radford, Drinfeld, and Cardy boundary states in (1,p) logarithmic conformal field models
• Branes in the GL(1|1) WZNW-Model
• The GL(1|1)-symplectic fermion correspondence
• New boundary conditions for the c=-2 ghost system
• On the correspondence between boundary and bulk lattice models and (logarithmic) conformal field theories
• The O(n) Model in the $n\to 0$ Limit (self-avoiding-walks) and Logarithmic Conformal Field Theory
• Two-Point Functions and Logarithmic Boundary Operators in Boundary Logarithmic Conformal Field Theories
• Two-Point Functions and Boundary States in Boundary Logarithmic Conformal Field Theories
• Some Aspects of c=-2 Theory