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3D TFTs from 4d ${\cal N}=2$ BPS Particles
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We propose a general strategy to build three-dimensional gauge theories with four supercharges which enjoy a supersymmetry enhancement in the IR. The resulting IR SCFTs admit topological twists with particularly nice properties, as well as boundary rational chiral algebras such that the associated Modular Tensor Categories are controlled by the topological twist. The theories arise from a twisted circle compactification of four-dimensional theories of Argyres-Douglas type. We develop a novel algorithm to compute or manipulate protected quantities associated to these theories, such as ellipsoid partition functions and superconformal indices and half-indices.
Forward citations
Cited by 5 Pith papers
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Three-dimensional TQFTs from Argyres--Douglas theories via the 3d/3d correspondence
The twisted circle reduction of the (A1,A2n) Argyres-Douglas theory is realized as a DGG abelian Chern-Simons-matter theory on the lens space L(2n+3,2k), with maximal (one-less-than-maximal) monopole superpotential fl...
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R-Twisting, Fibered Knots, and Gauge Theories
R-twisting scales the R-symmetry circle angle by mn/(m+n), turning Argyres–Douglas Seiberg–Witten curves into mapping tori of (m,n) torus knots that label 3d gauge theories.
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Supersymmetric zeta functions and determinants
Residues and special values of supersymmetric zeta functions (built from single-particle indices) are conjectured to reproduce anomaly coefficients, Casimir energies, and central charges across 2d/4d/6d.
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Generalized Schur partition functions and RG flows
The generalized Schur partition function of SU(2) N_f=4 SQCD, evaluated at alpha = h^vee_g / 6, reproduces the Schur indices of every SCFT in the Deligne-Cvitanovic rank-one series.
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Wild wall-crossing and symmetric quivers in 4d and 3d $\mathcal{N}=2$ field theories
The paper derives a tree-of-unlinkings formula for wild Donaldson-Thomas invariants of m-Kronecker quivers from wall-crossing identities rewritten through symmetric quivers and diagonalization.
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