# One point functions of fermionic operators in the Super Sine Gordon model

## TL;DR

This paper investigates the integrable structure of local operators in the supersymmetric sine-Gordon model, proposing a fermionic construction and computing one-point functions that match reflection relation results in the UV limit.

## Contribution

It introduces a conjecture that the space of local operators is generated by fermions and a Kac-Moody current, and computes their one-point functions.

## Key findings

- One-point functions agree with reflection relation results in the UV limit
- Proposes a fermionic and Kac-Moody current-based structure for local operators
- Provides a new perspective on the operator space in supersymmetric integrable models

## Abstract

We describe the integrable structure of the space of local operators for the supersymmetric sine-Gordon model. Namely, we conjecture that this space is created by acting on the primary fields by fermions and a Kac-Moody current. We proceed with the computation of the one-point functions. In the UV limit they are shown to agree with the alternative results obtained by solving the reflection relations.