N=2 Superconformal boundary states for free bosons and fermions
arXiv:hep-th/0404062 · doi:10.1016/j.nuclphysb.2004.06.016
Abstract
The most general N=2 superconformal boundary states for the c=3 theory consisting of two (uncompactified) free bosons and fermions are constructed. It is shown that the only N=2 boundary states are the familiar Dirichlet boundary states, as well as the Neumann boundary states with an arbitrary electric field.
20 pages, latex, references added, discussion of GSO projection clarified
References in corpus (6)
- Modular Bootstrap for Boundary N=2 Liouville Theory
- One-Point Functions of N=2 Super-Liouville Theory with Boundary
- Organizing boundary RG flows
- Boundary Action of N=2 Super-Liouville Theory
- Superconformal boundary conditions for the WZW model
- Free Field Construction of D-branes in N=2 Superconformal Minimal Models
Cited by in corpus (15)
- Matrix factorisations and permutation branes
- Generalised permutation branes
- The RR charges of A-type Gepner models
- Generalised N=2 permutation branes
- Solutions of Minimal Four Dimensional de Sitter Supergravity
- Matrix factorisations and D-branes on K3
- A quantum McKay correspondence for fractional 2p-branes on LG orbifolds
- The geometry of the limit of N=2 minimal models
- Maximally Minimal Preons in Four Dimensions
- On supersymmetry breaking in string theory from gauge theory in a throat
- Tensor Product and Permutation Branes on the Torus
- D-branes at multicritical points
- Limit theories and continuous orbifolds
- BPS branes in discrete torsion orbifolds
- Gepner-like boundary states on