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Abelian Higgs Vortices and Discrete Conformal Maps
Published 14 Mar 2017 in math-ph, math.CV, math.DG, and math.MP | (1703.04735v1)
Abstract: We establish a connection between recent developments in the study of vortices in the abelian Higgs models, and in the theory of structure-preserving discrete conformal maps. We explain how both are related via conformal mapping problems involving prescribed linear combinations of the curvature and volume form, and show how the discrete conformal theory can be used to construct discrete vortex solutions.
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