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Quantum current algebra ${\bf U}(\frak{gl}_n[t])$: canonical bases and polynomial representations
We introduce a quantum deformation $\mathbf{U}(\mathfrak{gl}_n[t])$ of the universal enveloping algebra of the current algebra $\mathfrak{gl}_n[t]$, realized as a Hopf parabolic subalgebra of quantum affine $\mathfrak{gl}_n$. Unlike the Yangian---the standard quantization of the current algebra---ou
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