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Finite-dimensional representations of a shock algebra
Authors:Eugene R Speer
Institution:(1) Department of Mathematics, Rutgers University, 08903 New Brunswick, New Jersey
Abstract:Abstruct The algebra describing a shock measure in the asymmetric simple exclusion model, seen from a second class particle, has finite-dimensional representations if and only if the asymmetry parameterp of the model and the left and right asymptotic densitiesp ± of the shock satisfy (1−p)/p] r =p (1−p +)/p +(1−p ) for some integerr≥1; the minimal dimension of the representation is then 2r. These representations can be used to calculate correlation functions in the model.
Keywords:Asymmetric simple exclusion process  weakly asymmetric limit  shock profiles  second-class particles  Burgers equation
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