# Quantum properties and generalised T-duality of the Yang-Baxter Wess-Zumino model

## TL;DR

This paper reviews the one-loop renormalisation stability and Poisson-Lie T-duality properties of the integrable Yang-Baxter Wess-Zumino model, highlighting its algebraic structure and deformations.

## Contribution

It provides the first detailed analysis of the one-loop renormalisation group flow and T-duality properties of the Yang-Baxter Wess-Zumino model, emphasizing its stability and algebraic elegance.

## Key findings

- The model exhibits remarkable stability under one-loop renormalisation.
- Poisson-Lie T-duality simplifies for this integrable model.
- The model's algebraic structure is closely linked to quantum groups.

## Abstract

In this short proceedings we discuss some of the results obtained in [1]. Integrable deformations enlarge the landscape and understanding of integrable models and its algebraic structures like quantum groups. In this short proceedings, we will review the one-loop renormalisation group analysis of an integrable deformation known as the Yang-Baxter Wess-Zumino model. This classically integrable model shows a striking stability under one-loop renormalisation. In addition, we show how Poisson-Lie T-duality, a generalisation of T-duality that is closely intertwined with integrable deformations, is particularly simple and elegant for the Yang-Baxter Wess-Zumino model.