The generalized no-ghost theorem for N=2 SUSY critical strings
arXiv:hep-th/9111047 · doi:10.1016/0370-2693(92)90275-9
Abstract
We prove the no-ghost theorem for the N=2 SUSY strings in (2,2) dimensional flat Minkowski space. We propose a generalization of this theorem for an arbitrary geometry of the N=2 SUSY string theory taking advantage of the N=4 SCA generators present in this model. Physical states are found to be the highest weight states of the N=4 SCA.
13p
Cited by in corpus (23)
- The N=2(4) string is self-dual N=4 Yang-Mills
- Finite in All Directions
- Gso Projection, BRST Cohomology and Picture-Changing in N=2 String Theory
- Green-Schwarz Formulation of Self-Dual Superstring
- Extended Self-Dual Yang-Mills from the N=2 String
- Path-Integral Quantization of the (2,2) String
- On the BRST Operator Structure of the N=2 String
- N=2 Worldsheet Instantons Yield Cubic Self-Dual Yang-Mills
- Restoring Reality for the Self-Dual N=2 String
- DDF operators in the Hybrid Formalism
- Gauge Symmetries of the N=2 String
- N=2 Quantum String Scattering
- Non-local symmetries of the closed N=2 string
- Closed N=2 Strings: Picture-Changing, Hidden Symmetries and SDG Hierarchy
- Twisting the N=2 String
- Space-Time Supersymmetry of Extended Fermionic Strings in Dimensions
- Restoring Lorentz Invariance in Classical N=2 String
- Ward identities and the vanishing theorem for loop amplitudes of the closed N=2 string
- A Heterotic N=2 String with Space-Time Supersymmetry
- N=2 Strings on Orbifolds
- Integration Measure and Spectral Flow in the Critical N=2 String
- Hidden Symmetries of the Open N=2 String
- Three Families of Lie Algebras of Exponential Growth from Vertex Operator Algebras