Some Comments on Lie-Poisson Structure of Conformal Non-Abelian Thirring Models

TL;DR

This paper explores the Lie-Poisson structure of conformal non-Abelian Thirring models, highlighting their self-duality and conformal invariance using Hamiltonian methods.

Contribution

It provides new insights into the Lie-Poisson structure and its relation to self-duality and conformal invariance in non-Abelian Thirring models.

Findings

Identifies the Lie-Poisson structure in conformal non-Abelian Thirring models

Links self-duality with Lie-Poisson structure in these models

Uses Hamiltonian methods to analyze the models

Abstract

The interconnection between self-duality, conformal invariance and Lie-Poisson structure of the two dimensional non-abelian Thirring model is investigated in the framework of the hamiltonian method.