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Vector Multiplets and the Phases of N = 2 Theories in 2D Through the Looking Glass
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We extend Witten's discussion of actions related to the Landau-Ginzburg description of Calabi-Yau hypersurfaces in weighted projective spaces to cover the mirror class of models that include twisted chiral matter multiplets and a newly discovered 2D, N = 2 twisted vector multiplet. Certain integrability obstructions are observed that constrain the most general constructions containing both matter and twisted matter simultaneously. It is conjectured that knot invariants will ultimately play a role in describing the most general such model.
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Anyonic Excitations in Warped and Curved AdS Backgrounds
Curvature-induced corrections to modular data in SU(N)_k Chern-Simons theory are modeled through trigonometric ansatze and shown to suppress fusion coefficients and alter entanglement entropy.
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