Open KdV hierarchy and minimal gravity on disk
arXiv:1804.09570 · doi:10.1016/j.physletb.2018.06.063
Abstract
We show that the minimal gravity of Lee-Yang series on disk is a solution to the open KdV hierarchy proposed for the intersection theory on the moduli space of Riemann surfaces with boundary.
arXiv comment6 pages
References in corpus (9)
- On Equivalence of Topological and Quantum 2d Gravity
- On Correlation Numbers in 2D Minimal Gravity and Matrix Models
- Intersection theory on moduli of disks, open KdV and Virasoro
- Open intersection numbers, Kontsevich-Penner model and cut-and-join operators
- Minimal Liouville Gravity correlation numbers from Douglas string equation
- The combinatorial formula for open gravitational descendents
- Boundary correlation numbers in one matrix model
- Two dimensional gravity in genus one in Matrix Models, Topological and Liouville approaches
- A remark on the three approaches to 2D Quantum gravity
Cited by in corpus (5)
- The combinatorial formula for open gravitational descendents
- Open minimal strings and open Gelfand-Dickey hierarchies
- From minimal gravity to open intersection theory
- Open KdV hierarchy of 2d minimal gravity of Lee-Yang series
- Noncommutativity in two-matrix model extension of one-dimensional topological gravity