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Pair diffusion, hydrodynamic interactions, and available volume in dense fluids

机译:配对扩散,流体动力相互作用和稠密流体中的可用体积

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摘要

We calculate the pair diffusion coefficient D(r) as a function of the distance r between two hard sphere particles in a dense monodisperse fluid. The distance-dependent pair diffusion coefficient describes the hydrodynamic interactions between particles in a fluid that are central to theories of polymer and colloid dynamics. We determine D(r) from the propagators (Greens functions) of particle pairs obtained from molecular dynamics simulations. At distances exceeding ~3 molecular diameters, the calculated pair diffusion coefficients are in excellent agreement with predictions from exact macroscopic hydrodynamic theory for large Brownian particles suspended in a solvent bath, as well as the Oseen approximation. However, the asymptotic 1r distance dependence of D(r) associated with hydrodynamic effects emerges only after the pair distance dynamics has been followed for relatively long times, indicating non-negligible memory effects in the pair diffusion at short times. Deviations of the calculated D(r) from the hydrodynamic models at short distances r reflect the underlying many-body fluid structure, and are found to be correlated to differences in the local available volume. The procedure used here to determine the pair diffusion coefficients can also be used for single-particle diffusion in confinement with spherical symmetry.
机译:我们计算成对的扩散系数D(r)作为稠密的单分散流体中两个硬球颗粒之间的距离r的函数。距离相关的对扩散系数描述了流体中粒子之间的流体动力学相互作用,这是聚合物和胶体动力学理论的核心。我们从通过分子动力学模拟获得的粒子对的传播子(格林函数)确定D(r)。在超过〜3个分子直径的距离时,计算得出的对扩散系数与精确的宏观流体力学理论对悬浮在溶剂浴中的大布朗粒子的预测以及Oseen近似非常吻合。但是,与流体动力学效应相关的D(r)的渐近1r距离依赖性仅在跟随相对距离动力学较长时间之后才会出现,这表明在较短的时间对中扩散的记忆效应不可忽略。在短距离r上从流体力学模型计算出的D(r)的偏差反映了潜在的多体流体结构,并且发现与局部可用体积的差异相关。在此,用于确定对扩散系数的过程也可用于球形约束范围内的单粒子扩散。

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