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Rotational stretched exponential relaxation in random trap–barrier model

Rotational stretched exponential relaxation in random trap–barrier model
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摘要 The relaxation behavior of complex-disordered systems, such as spin glasses, polymers, colloidal suspensions, structural glasses,and granular media, has not been clarified. Theoretical studies show that relaxation in these systems has a topological origin. In this paper, we focus on the rotational stretched exponential relaxation behavior in complex-disordered systems and introduce a simple phase space model to understand the mechanism of the non-exponential relaxation of these systems. By employing the Monte Carlo simulation method to the model, we obtain the rotational relaxation function as a function of temperature. We show that the relaxation function has a stretched exponential form under the critical temperature while it obeys the Debye law above the critical temperature. The relaxation behavior of complex-disordered systems, such as spin glasses, polymers, colloidal suspensions, structural glasses,and granular media, has not been clarified. Theoretical studies show that relaxation in these systems has a topological origin. In this paper, we focus on the rotational stretched exponential relaxation behavior in complex-disordered systems and introduce a simple phase space model to understand the mechanism of the non-exponential relaxation of these systems. By employing the Monte Carlo simulation method to the model, we obtain the rotational relaxation function as a function of temperature. We show that the relaxation function has a stretched exponential form under the critical temperature while it obeys the Debye law above the critical temperature.
作者 Ekrem Aydiner
机构地区 Department of Physics
出处 《Chinese Physics B》 SCIE EI CAS CSCD 2015年第7期149-154,共6页 中国物理B(英文版)
基金 Project supported by Istanbul University(Grant Nos.28432 and 45662)
关键词 random walks rotational relaxation slow dynamics Kohlrausch–William–Watts(KWW) relaxation random walks,rotational relaxation,slow dynamics,Kohlrausch–William–Watts(KWW) relaxation
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