Elliptic recurrence representation of the N=1 superconformal blocks in the Ramond sector

TL;DR

This paper derives elliptic recursion relations for 4-point N=1 superconformal blocks in the Ramond sector, providing a new mathematical framework for understanding their structure.

Contribution

It introduces elliptic recursion relations specifically for the Ramond sector superconformal blocks, advancing the theoretical understanding of these structures.

Findings

Derived elliptic recursion relations for Ramond sector blocks

Provided a new mathematical framework for superconformal blocks

Enhanced understanding of N=1 superconformal algebra representations

Abstract

The structure of the 4-point N=1 super-conformal blocks in the Ramond sector is analyzed. The elliptic recursion relations for these blocks are derived.