Physical States in Topological Phase of N=2 Supersymmetric WZNW Models

TL;DR

This paper investigates the physical states in the topological phase of N=2 supersymmetric WZNW models, constructing representatives and analyzing the ring structure to deepen understanding of their algebraic properties.

Contribution

It introduces a method to compute physical states and their ring structure in N=2 supersymmetric WZNW models associated with Manin triples, providing new algebraic insights.

Findings

Physical states explicitly computed in the topological phase.

Representatives of N=2 WZNW models constructed.

Ring structure of physical states analyzed.

Abstract

N=2 supersymmetric WZNW models associated with finite-dimensional Manin triples is considered. Physical states in topological phase of these models are computed and them N=2 WZNW representatives are constracted. Ring structure of the physical states is computed.