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Quantized Coulomb branches of Jordan quiver gauge theories and cyclotomic rational Cherednik algebras

机译:Quickan Quiver Cauge理论和紧固型Cherednik代数的量化库仑分支

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摘要

We study quantized Coulomb branches of quiver gauge theories of Jordan type. We prove that the quantized Coulomb branch is isomorphic to the spherical graded Cherednik algebra in the unframed case, and is isomorphic to the spherical cyclotomic rational Cherednik algebra in the framed case. We also prove that the quantized Coulomb branch is a deformation of a subquotient of the Yangian of the affine gl(1).
机译:我们研究了约旦型颤频理论的量化库仑分支。 我们证明量化的库仑分支是在未犯的情况下对球形分级Cherednik代数同构的同性,并且是框架案例中的球形紧固rational Cherednbra同性。 我们还证明了量化的库仑分支是亚芳基的阳台的子管的变形(1)。

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