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Duality Cascades and Parallelotopes

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arxiv 2205.08039 v2 pith:PF4NGCAN submitted 2022-05-17 hep-th math-phmath.MP

classification hep-thmath-phmath.MP
keywords dualitycascadesbraneconfigurationsabjmalwaysargumentscircle
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Duality cascades are a series of duality transformations in field theories, which can be realized as the Hanany-Witten transitions in brane configurations on a circle. In the setup of the ABJM theory and its generalizations, from the physical requirement that duality cascades always end and the final destination depends only on the initial brane configuration, we propose that the fundamental domain of supersymmetric brane configurations in duality cascades can tile the whole parameter space of relative ranks by translations, hence is a parallelotope. We provide our arguments for the proposal.

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Cited by 1 Pith paper

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  1. Finiteness and Uniqueness of Duality Cascades in Three Dimensions for Affine Quivers

    hep-th 2024-11 conditional novelty 6.0 of 10

    For affine D and E quiver Chern-Simons theories, duality cascades terminate uniquely only under large-rank restrictions because the associated polytope tiles the parameter space with gaps.

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