On Orbifolds of (0,2) Models
arXiv:hep-th/9611172 · doi:10.1016/S0550-3213(97)00095-3
Abstract
We study orbifolds of (0,2) models, including some cases with discrete torsion. Our emphasis is on models which have a Landau-Ginzburg realization, where we describe part of the massless spectrum by computing the elliptic genus for the orbifolded theory. Somewhat surprisingly, we find simple examples of (0,2) mirror pairs that are related by a quotient action. We present a detailed description of a family of such pairs.
19 pages, harvmac (b); minor changes to the discussion
References in corpus (10)
- Mirror Symmetry is T-Duality
- Criteria for Conformal Invariance of (0,2) Models
- On Orbifolds with Discrete Torsion
- Geometry of (0,2) Landau-Ginzburg Orbifolds
- Duality of (0,2) String Vacua
- The (0,2) Exactly Solvable Structure of Chiral Rings, Landau-Ginzburg Theories and Calabi-Yau Manifolds
- Exactly Solvable (0,2) Supersymmetric String Vacua With GUT Gauge Groups
- Resolving Singularities in (0,2) Models
- Exploring the Moduli Space of (0,2) Strings
- Landau-Ginzburg orbifolds with discrete torsion
Cited by in corpus (22)
- Loop-Corrected Compactifications of the Heterotic String with Line Bundles
- Spectra of 4D, N=1 Type I String Vacua on Non-Toroidal CY Threefolds
- The Revival of (0,2) Linear Sigma Models
- The Leading Quantum Corrections to Stringy Kahler Potentials
- Recent Developments in (0,2) Mirror Symmetry
- Sheaves on Toric Varieties for Physics
- Half-Twisted (0,2) Landau-Ginzburg Models
- Target Space Duality for (0,2) Compactifications
- A proposal for (0,2) mirrors of toric varieties
- (0,2) Target Space Duality, CICYs and Reflexive Sheaves
- On Isometry Anomalies in Minimal N=(0,1) and N=(0,2) Sigma Models
- More Toda-like (0,2) mirrors
- A proposal for nonabelian mirrors
- A few recent developments in 2d (2,2) and (0,2) theories
- Conjectures on (0,2) Mirror Symmetry
- Counting charged massless states in the (0,2) heterotic CFT/geometry connection
- Toda-like (0,2) mirrors to products of projective spaces
- Heterotic (0,2) Gepner Models and Related Geometries
- Equivariant Sheaves
- Non-compact Mirror Bundles and (0,2) Liouville Theories
- A survey of recent developments in GLSMs
- Topological Heterotic Rings