,The second-order dynamic phase transition and Lee-Yang zeros in Eggers urn model

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A second-order dynamic phase transition in a non-equilibrium Eggers u model for the separation of sand is studied.The order parameter,the susceptibility and the stationary probability distribution have been calculated.By applying the Lee-Yang zeros method of equilibrium phase transitions,we study the distributions of the effective partition function zeros and obtain the same result for the model.Thus,the Leo-Yang theory can be applied to a more general non-equilibrium system.
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