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Preasymptotic multiscaling in the phase-ordering dynamics of the kinetic Ising model

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arxiv cond-mat/9906094 v1 pith:ACEW6HXN submitted 1999-06-07 cond-mat.stat-mech

classification cond-mat.stat-mech
keywords dynamicsmultiscalingphase-orderingisingkineticmodelpreasymptoticalways
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The evolution of the structure factor is studied during the phase-ordering dynamics of the kinetic Ising model with conserved order parameter. A preasymptotic multiscaling regime is found as in the solution of the Cahn-Hilliard-Cook equation, revealing that the late stage of phase-ordering is always approached through a crossover from multiscaling to standard scaling, independently from the nature of the microscopic dynamics.

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    A single time-dependent symmetry transformation is claimed to explain the known scaling phenomenology of physical ageing and to predict new finite-size plateau scalings.

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