On the quantum affine vertex algebra associated with trigonometric $R$-matrix
@inproceedings{Kovzic2019OnTQ, title={On the quantum affine vertex algebra associated with trigonometric \$R\$-matrix}, author={Slaven Kovzi'c}, year={2019} }
We apply the theory of φ-coordinated modules, developed by H.-S. Li, to the Etingof–Kazhdan quantum affine vertex algebra associated with the trigonometric R-matrix of type A. We prove, for a certain associate φ of the one-dimensional additive formal group, that any φ-coordinated module for the level c ∈ C quantum affine vertex algebra is naturally equipped with a structure of restricted level c module for the quantum affine algebra in type A and vice versa. Moreover, we show that any… Expand
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