Modular Integrals in Minimal Super Liouville Gravity

Abstract

The four-point integral of the minimal super Liouville gravity on the sphere is evaluated numerically. The integration procedure is based on the effective elliptic parameterization of the moduli space. The analysis is performed for a few different gravitational four-point amplitudes. The results agree with the analytic results recently obtained using the Higher super Liouville equations of motion.

20 pages, 2 figures

References in corpus (9)

• On Correlation Numbers in 2D Minimal Gravity and Matrix Models
• Bootstrap in Supersymmetric Liouville Field Theory. I. NS Sector
• Recursion representation of the Neveu-Schwarz superconformal block
• N=1 SUSY Conformal Block Recursive Relations
• On the N=1 super Liouville four-point functions
• Elliptic recurrence representation of the N=1 Neveu-Schwarz blocks
• Braiding and fusion properties of the Neveu-Schwarz super-conformal blocks
• Higher Equations of Motion in N = 1 SUSY Liouville Field Theory
• Gravitational Yang-Lee Model. Four Point Function

Cited by in corpus (3)

• Higher Equations of Motion in Boundary Liouville Field Theory
• On construction of correlation numbers in super Minimal Liouville Gravity in the Ramond sector
• Higher Equations of Motion in N=2 Superconformal Liouville Field Theory