Braiding properties of the N=1 super-conformal blocks (Ramond sector)

TL;DR

This paper develops a method to calculate braiding matrices for N=1 super-conformal 4-point blocks with Ramond external weights, providing explicit formulas for various cases.

Contribution

Introduces a super scalar field approach to compute braiding matrices for N=1 super-conformal blocks involving Ramond sectors, advancing analytical techniques.

Findings

Derived explicit analytic formulas for braiding matrices

Applicable to all types of N=1 super-conformal 4-point blocks with Ramond weights

Enhanced understanding of super-conformal field theory structures

Abstract

Using a super scalar field representation of the chiral vertex operators we develop a general method of calculating braiding matrices for all types of N=1 super-conformal 4-point blocks involving Ramond external weights. We give explicit analytic formulae in a number of cases.