Five-point correlation numbers in minimal Liouville gravity and matrix models
arXiv:2207.01665 · doi:10.1016/j.nuclphysb.2022.116019
Abstract
In this article, we will show how to use Zamolodchikov's higher equations of motion in Liouville field theory to explicitly calculate -point correlation numbers in minimal Liouville gravity for . We find the explicit expression for the 5-point correlation numbers and compare it with calculations in the one-matrix models.
References in corpus (13)
- 2D Gravity and Random Matrices
- Structure Constants and Conformal Bootstrap in Liouville Field Theory
- Two and three-point functions in Liouville theory
- Ground Ring Of Two Dimensional String Theory
- On Correlation Functions for Non-critical Strings with c<1 but d>1
- Higher Equations of Motion in Liouville Field Theory
- On the Three-point Function in Minimal Liouville Gravity
- On Correlation Numbers in 2D Minimal Gravity and Matrix Models
- Boundary Liouville Theory and 2D Quantum Gravity
- Boundary Correlators in 2D Quantum Gravity: Liouville versus Discrete Approach
- Multipoint correlation functions in Liouville field theory and minimal Liouville gravity
- On the construction of the correlation numbers in Minimal Liouville Gravity
- Five-point Correlation Numbers in One-Matrix Model