Correlation Functions of Operators and Wilson Surfaces in the d=6, (0,2) Theory in the Large N Limit

TL;DR

This paper calculates correlation functions of operators and Wilson surfaces in the six-dimensional (0,2) superconformal theory at large N, providing insights into the structure of this strongly coupled system.

Contribution

It presents the first computation of operator correlation functions and Wilson surface OPE coefficients in the large N limit of the (0,2) theory.

Findings

Two and three-point functions of chiral primary operators computed.

OPE coefficients of operators from Wilson surface correlations determined.

Results enhance understanding of the operator algebra in the (0,2) theory.

Abstract

We compute the two and three-point correlation functions of chiral primary operators in the large N limit of the (0,2), d=6 superconformal theory. We also consider the operator product expansion of Wilson surfaces in the (0,2) theory and compute the OPE coefficients of the chiral primary operators at large N from the correlation functions of surfaces.