Supersymmetric Virasoro Minimal Strings
arXiv:2401.08786 · doi:10.1103/PhysRevD.110.066016
Abstract
A random matrix model definition of a family of supersymmetric extensions of the Virasoro minimal string of Collier, Eberhardt, Mühlmann, and Rodriguez is presented. An analysis of the defining string equations shows that the models all naturally have unambiguous non-perturbative completions, which are explicitly supplied by the double-scaled orthogonal polynomial techniques employed. Perturbatively, the multi-loop correlation functions of the model define a special supersymmetric class of ``quantum volumes'', generalizing the prototype case, some of which are computed.
8 pages, 4 figures, 1 trumpet. v2: Refs added, discussion improved. Section added with computations of new quantum volumes. v3: bibtex error fixed. v4: Published version added
References in corpus (15)
- Solving the Schwarzian via the Conformal Bootstrap
- Liouville quantum gravity -- holography, JT and matrices
- Super Liouville Theory with Boundary
- Exact One-Point Function of N=1 super-Liouville Theory with Boundary
- Explorations of Non-Perturbative JT Gravity and Supergravity
- The Virasoro Minimal String
- JT Supergravity, Minimal Strings, and Matrix Models
- A new cohomology class on the moduli space of curves
- From Quantum Groups to Liouville and Dilaton Quantum Gravity
- A JT supergravity as a double-cut matrix model
- Solving Puzzles in Deformed JT Gravity: Phase Transitions and Non-Perturbative Effects
- Quantum corrections to the BTZ black hole extremality bound from the conformal bootstrap
- A Two-Dimensional String Cosmology
- The Torus One-Point Diagram in Two-Dimensional String Cosmology
- Some Generalizations of Mirzakhani's Recursion and Masur-Veech Volumes via Topological Recursions