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Higgs and coulomb branches from superconformal raviolo vertex algebras
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We propose a method for extracting the Higgs and Coulomb branches of a three-dimensional N = 4 quantum field theory from the algebra of local operators in its holomorphic-topological twist using the formalism of raviolo vertex algebras. Our construction parallels that of the chiral ring and twisted chiral ring of an N = 2 superconformal vertex operator algebra.
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Cited by 2 Pith papers
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Higher Chiral Algebras in a Polysimplicial Model
The polysimplicial model makes the shifted canonical sheaf on A^n into a homotopy chiral algebra, with the Lie-infinity operad quasi-isomorphic to the operad of chiral operations.
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On coefficients of operator product expansions for quantum field theories with ordinary, holomorphic, and topological spacetime dimensions
For theories with mixed topological, holomorphic, and ordinary spacetime dimensions, OPE coefficients are proposed to be sheaf cohomology classes, with singular derived coefficients appearing under explicit dimension-...
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