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Fractional quiver W-algebras

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abstract

We introduce quiver gauge theory associated with the non-simply-laced type fractional quiver, and define fractional quiver W-algebras by using construction of arXiv:1512.08533 and arXiv:1608.04651 with representation of fractional quivers.

fields

math.AG 1

years

2020 1

verdicts

UNVERDICTED 1

representative citing papers

q-Opers, QQ-Systems, and Bethe Ansatz

math.AG · 2020-02-18 · unverdicted · novelty 8.0

Introduces (G,q)-opers and Miura (G,q)-opers, then establishes their bijection with Bethe Ansatz solutions, yielding a qDE/IM correspondence that uses Langlands dual for non-simply-laced cases via the QQ-system.

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  • q-Opers, QQ-Systems, and Bethe Ansatz math.AG · 2020-02-18 · unverdicted · none · ref 4 · internal anchor

    Introduces (G,q)-opers and Miura (G,q)-opers, then establishes their bijection with Bethe Ansatz solutions, yielding a qDE/IM correspondence that uses Langlands dual for non-simply-laced cases via the QQ-system.