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Multi-time density correlation functions in glass-forming liquids: Probing dynamical heterogeneity and its lifetime

机译:玻璃成型液体中的多时间密度相关函数:   探讨动态异质性及其寿命

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摘要

A multi-time extension of a density correlation function is introduced toreveal temporal information about dynamical heterogeneity in glass-formingliquids. We utilize a multi-time correlation function that is analogous to thehigher-order response function analyzed in multidimensional nonlinearspectroscopy. Here, we provide comprehensive numerical results of thefour-point, three-time density correlation function from longtime trajectoriesgenerated by molecular dynamics simulations of glass-forming binary soft-spheremixtures. We confirm that the two-dimensional representations in both time andfrequency domains are sensitive to the dynamical heterogeneity and that itreveals the couplings of correlated motions, which exist over a wide range oftime scales. The correlated motions detected by the three-time correlationfunction is divided into mobile and immobile contributions that are determinedfrom the particle displacement during the first time interval. We show that thepeak positions of the correlations are in accord with the information on thenon-Gaussian parameters of the van-Hove self correlation function. Furthermore,it is demonstrated that the progressive changes in the second time interval inthe three-time correlation function enable us to analyze how correlations indynamics evolve in time. From this analysis, we evaluated the lifetime of thedynamical heterogeneity and its temperature dependence systematically. Ourresults show that the lifetime of the dynamical heterogeneity becomes muchslower than the $\alpha$-relaxation time that is determined from the two-pointdensity correlation function when the system is highly supercooled.
机译:引入密度相关函数的多次扩展,以揭示有关玻璃形成液体中动态异质性的时间信息。我们利用了类似于多维非线性光谱中分析的高阶响应函数的多次相关函数。在这里,我们提供了由形成玻璃的二元软球混合物的分子动力学模拟产生的长期轨迹得出的四点,三倍密度相关函数的综合数值结果。我们确认,时域和频域中的二维表示都对动态异质性敏感,并且它揭示了相关运动的耦合,这些相关运动在很宽的时间范围内都存在。由三次相关函数检测到的相关运动分为在第一时间间隔内根据粒子位移确定的移动和固定贡献。我们证明了相关的峰值位置与范霍夫自相关函数的非高斯参数信息相一致。此外,证明了三时间相关函数中第二时间间隔的逐步变化使我们能够分析动力学中的相关性如何随时间演变。通过此分析,我们系统地评估了动态异质性的寿命及其温度依赖性。我们的结果表明,当系统高度过冷时,动态异质性的寿命变得比根据两点密度相关函数确定的$α-松弛时间要慢得多。

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  • 作者

    Kim, Kang; Saito, Shinji;

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  • 年度 2010
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  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
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