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首页> 外文期刊>Physical review, E. Statistical physics, plasmas, fluids, and related interdisciplinary topics >Stokes-Einstein-like relation for athermal systems and glasses under shear - art. no. 051202
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Stokes-Einstein-like relation for athermal systems and glasses under shear - art. no. 051202

机译:非热系统和受剪玻璃的斯托克斯-爱因斯坦样关系-艺术。没有。 051202

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摘要

Finite temperature and athermal simulations are used to determine the viscosity mu and diffusivity D for systems undergoing shear flow at shear rate gamma and temperature T. Athermal simulations show that musimilar togamma(-1) and Dsimilar togamma due to strain-activated relaxations, leading to an athermal Stokes-Einstein-like relation muD=C-ASE. Finite temperature simulations show that at high T the Stokes-Einstein relation muD=CSET is followed, and as T decreases muD diverges in the Newtonian limit, but muD reaches the constant value C-ASE for finite gamma. These different behaviors of muD suggest that particle dynamics are fundamentally different as jamming is approached by reducing a driving force as opposed to cooling, and that dynamic heterogeneities play a different role in shear-induced dynamics. [References: 26]
机译:有限的温度和非热模拟用于确定在剪切速率为γ和温度为T时经历剪切流的系统的粘度mu和扩散系数D。非热模拟显示,由于应变激活弛豫,多类togamma(-1)和D类togamma导致非热斯托克斯-爱因斯坦样关系muD = C-ASE。有限的温度模拟显示,在高T下,遵循Stokes-Einstein关系muD = CSET,并且随着T的减小,muD在牛顿极限中发散,但对于有限的伽玛,muD达到恒定值C-ASE。 muD的这些不同行为表明,通过降低驱动力(而不是冷却)来接近阻塞,粒子动力学从根本上来说是不同的,并且动态异质性在剪切诱导的动力学中起着不同的作用。 [参考:26]

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