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Distribution of Diffusion Constants and Stokes-Einstein Violation in supercooled liquids

机译:扩散常数的分布与斯托克斯 - 爱因斯坦的违反   过冷液体

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摘要

It is widely believed that the breakdown of the Stokes-Einstein (SE) relationbetween the translational diffusivity and the shear viscosity in supercooledliquids is due to the development of dynamic heterogeneity i.e. the presence ofboth slow and fast moving particles in the system. In this study we\emph{directly} calculate the distribution of the diffusivity for a modelsystem for different temperatures in the supercooled regime. We find that withdecreasing temperature, the distribution evolves from Gaussian to bimodalindicating that on the time scale of the typical relaxation time, mobile (fluidlike) and less mobile (solid like) particles in the system can be\emph{unambiguously} identified. We also show that less mobile particles obeythe Stokes-Einstein relation even in the supercooled regime and it is themobile particles which show strong violation of the Stokes-Einstein relation inagreement with the previous studies on different model glass forming systems.Motivated by some of the recent studies where an ideal glass transition isproposed by randomly pinning some fraction of particles, we then studied the SEbreakdown as a function of random pinning concentration in our model system. Weshowed that degree of SE breakdown increases quite dramatically with increasingpinning concentration, thereby providing a new way to unravel the puzzles of SEviolation in supercooled liquids in greater details.
机译:普遍认为,过冷液体中的平移扩散率和剪切粘度之间的斯托克斯-爱因斯坦(SE)关系的破裂是由于动态异质性的发展,即系统中同时存在慢速运动粒子和快速运动粒子。在这项研究中,我们直接为过冷状态下不同温度的模型系统计算扩散系数的分布。我们发现,随着温度的降低,分布从高斯向双峰演化,表明在典型弛豫时间的时间尺度上,系统可以清晰地识别出系统中的可移动(流体状)和移动性较低(固体状)颗粒。我们还表明,即使在过冷状态下,也有较少的运动粒子遵守Stokes-Einstein关系,并且与先前关于不同模型玻璃成型系统的研究一致,该运动粒子也表现出强烈违反Stokes-Einstein关系的行为。在研究中,通过随机固定一部分颗粒来提出理想的玻璃化转变,然后我们在模型系统中研究了SEbreakdown作为随机固定浓度的函数。我们显示,随着固定浓度的增加,SE分解的程度会显着增加,从而提供了一种更详细地揭示过冷液体中SEvioviolation难题的新方法。

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