Twisted quantum affinizations and their vertex representations
Fulin Chen, Naihuan Jing, Fei Kong, Shaobin Tan

TL;DR
This paper generalizes twisted quantum affine algebras to all simply-laced cases and constructs their vertex representations, expanding the understanding of quantum algebra structures.
Contribution
It introduces a unified approach to twisted quantum affine algebras for all simply-laced types and provides explicit vertex representation realizations.
Findings
Construction of twisted quantum algebras for all simply-laced types
Explicit vertex representation realizations
Extension of Drinfeld's framework to new algebra classes
Abstract
In this paper we generalize Drinfeld's twisted quantum affine algebras to construct twisted quantum algebras for all simply-laced generalized Cartan matrices and present their vertex representation realizations.
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