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- W2963811721 abstract "Drinfeld Zastava is a certain closure of the moduli space of maps from the projective line to the Kashiwara flag scheme of the affine Lie algebra $hat{sl}_n$. We introduce an affine, reduced, irreducible, normal quiver variety $Z$ which maps to the Zastava space bijectively at the level of complex points. The natural Poisson structure on the Zastava space can be described on $Z$ in terms of Hamiltonian reduction of a certain Poisson subvariety of the dual space of a (nonsemisimple) Lie algebra. The quantum Hamiltonian reduction of the corresponding quotient of its universal enveloping algebra produces a quantization $Y$ of the coordinate ring of $Z$. The same quantization was obtained in the finite (as opposed to the affine) case generically in [4]. We prove that, for generic values of quantization parameters, $Y$ is a quotient of the affine Borel Yangian." @default.
- W2963811721 created "2019-07-30" @default.
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- W2963811721 date "2014-01-01" @default.
- W2963811721 modified "2023-10-12" @default.
- W2963811721 title "Quantization of Drinfeld Zastava in type $A$" @default.
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- W2963811721 doi "https://doi.org/10.4171/jems/432" @default.
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