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Marginal Effect of Structural Defects on the Nonequilibrium Critical Behavior of the Two-Dimensional Ising Model
Journal of Experimental and Theoretical Physics ( IF 1.0 ) Pub Date : 2020-04-01 , DOI: 10.1134/s1063776120010161 V. V. Prudnikov , P. V. Prudnikov , P. N. Malyarenko , L. N. Shchur
中文翻译:
结构缺陷对二维伊辛模型非平衡临界行为的边际效应
更新日期:2020-04-01
Journal of Experimental and Theoretical Physics ( IF 1.0 ) Pub Date : 2020-04-01 , DOI: 10.1134/s1063776120010161 V. V. Prudnikov , P. V. Prudnikov , P. N. Malyarenko , L. N. Shchur
Abstract
The influence of various initial magnetizations m0 and structural defects on the nonequilibrium critical behavior of the two-dimensional Ising model is numerically simulated by Monte Carlo methods. Based on analysis of the time dependence of magnetization and the two-time dependences of autocorrelation function and dynamic susceptibility, we revealed the influence of logarithmic corrections and the crossover phenomena of percolation behavior on the nonequilibrium characteristics and the critical exponents. Violation of the fluctuation–dissipation theorem is studied, and the limiting fluctuation–dissipation ratio is calculated for the case of high-temperature initial state. The influence of various initial states on the limiting fluctuation–dissipation ratio is investigated. The nonequilibrium critical dynamics of weakly disordered systems with spin concentrations p ≥ 0.9 is shown to belong to the universality class of the nonequilibrium critical behavior of the pure model and to be characterized by the same critical exponents and the same limiting fluctuation–dissipation ratios. The nonequilibrium critical behavior of systems with p ≤ 0.85 demonstrates that the universal characteristics of the nonequilibrium critical behavior depend on the defect concentration and the dynamic scaling is violated, which is related to the influence of the crossover effects of percolation behavior.中文翻译:
结构缺陷对二维伊辛模型非平衡临界行为的边际效应