
TL;DR
This paper provides an algebraic derivation of dressing cosets in Poisson-Lie T-duality and extends the framework to include dual models previously not considered, integrating Sfetsos's dualisable models.
Contribution
It introduces an alternative algebraic derivation of dressing cosets and generalizes the duality framework to encompass additional dualisable models.
Findings
Derived dual pairs of nonlinear sigma-models algebraically
Generalized the duality to include models from Sfetsos
Enhanced understanding of Poisson-Lie T-duality structure
Abstract
We present an alternative algebraic derivation of the dual pair of nonlinear -models based on the 'dressing cosets' extension of the Poisson-Lie -duality \cite{KS1}. Then we generalize the result to dual pairs of Lagrangians not considered in \cite{KS1}. Our generalization turns out to incorporate the dualisable models constructed by Sfetsos in \cite{Sfet1}.
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