Orientifolds with discrete torsion
arXiv:hep-th/0002103 · doi:10.1088/1126-6708/2000/07/040
Abstract
We show how discrete torsion can be implemented in D=4, N=1 type IIB orientifolds. Some consistency conditions are found from the closed string and open string spectrum and from tadpole cancellation. Only real values of the discrete torsion parameter are allowed, i.e. epsilon=+-1. Orientifold models are related to real projective representations. In a similar way as complex projective representations are classified by H^2(Gamma,C^*)=H^2(Gamma,U(1)), real projective representations are characterized by H^2(Gamma,R^*)=H^2(Gamma,Z_2). Four different types of orientifold constructions are possible. We classify these models and give the spectrum and the tadpole cancellation conditions explicitly.
Latex, 48 pages, v2: several misprints and sign errors corrected, clarifications and references added
Cited by in corpus (15)
- Four-dimensional String Compactifications with D-Branes, Orientifolds and Fluxes
- Chiral Four-Dimensional N=1 Supersymmetric Type IIA Orientifolds from Intersecting D6-Branes
- Supersymmetric Z_N times Z_M Orientifolds in 4D with D-Branes at Angles
- Moduli Stabilization in Type IIB Orientifolds (II)
- Rigid D6-branes on T6/[Z(2)xZ(2M)xOmegaR] with discrete torsion
- Strings, Branes and Extra Dimensions
- Notes on Orientifolds of Rational Conformal Field Theories
- D=4, N=1 orientifolds with vector structure
- D-branes on Singularities: New Quivers from Old
- CP violation and CKM predictions from Discrete Torsion
- D-brane Spectrum and K-theory Constraints of D=4, N=1 Orientifolds
- A Classification of Toroidal Orientifold Models
- BPS branes in discrete torsion orbifolds
- Type IIB orientifolds with discrete torsion
- Dynamical Tadpoles and Weak Gravity Constraints