ZZ-Branes of N=2 Super-Liouville Theory

TL;DR

This paper investigates boundary conditions and one-point functions in N=2 super-Liouville theory, identifying continuous FZZT-branes and two types of discrete ZZ-branes linked to degenerate fields, using bootstrap methods.

Contribution

It introduces new discrete ZZ-brane solutions in N=2 super-Liouville theory associated with degenerate fields, expanding understanding of boundary conditions in this model.

Findings

Identified continuous FZZT-branes and discrete ZZ-branes in N=2 super-Liouville theory.

Discovered two distinct types of ZZ-brane solutions related to degenerate fields.

Applied conformal and modular bootstrap methods to analyze boundary conditions.

Abstract

We study conformal boundary conditions and corresponding one-point functions of the N=2 super-Liouville theory using both conformal and modular bootstrap methods. We have found both continuous (`FZZT-branes') and discrete (`ZZ-branes') boundary conditions. In particular, we identify two different types of the discrete ZZ-brane solutions, which are associated with degenerate fields of the N=2 super-Liouville theory.