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化学反应扩散模型中的拥挤、分子间相互作用和剪切流效应。

Crowding, intermolecular interactions, and shear flow effects in the diffusion model of chemical reactions.

机构信息

Chemistry and Applied Biosciences, ETH Zurich, Zürich, Switzerland.

出版信息

J Phys Chem B. 2011 Jun 9;115(22):7383-96. doi: 10.1021/jp200439a. Epub 2011 May 12.

Abstract

In the diffusion model of chemical reactions, the encounter (reaction) rate between reactant particles is governed by the Smoluchowski equation, which is a diffusion equation in a field of forces. We consider crowded environments where the particles diffuse through a "liquid" of like particles. Assuming that the liquid-like short-range structure around the reactant gives rise to an effective (osmotic) barrier leads us to map a complicated many-body problem to a one-dimensional problem. This allows us to describe theoretically such complex systems that are encountered in many applications where crowding, intermolecular interactions, and flow are simultaneously present. A particularly important effect is discovered which is due to the interplay between shear and crowding. This effect is responsible for unexpected peaks in the reactivity at low flow intensity which may explain, among other things, the bizarre colloidal stability behavior of concentrated protein suspensions.

摘要

在化学反应的扩散模型中,反应物颗粒之间的遭遇(反应)速率受斯莫鲁霍夫斯基方程(Smoluchowski equation)的支配,该方程是一个力场中的扩散方程。我们考虑了拥挤的环境,其中颗粒在类似颗粒的“液体”中扩散。假设反应物周围的类似液体的短程结构导致有效的(渗透压)障碍,这使得我们将复杂的多体问题映射到一维问题。这使我们能够从理论上描述在许多应用中遇到的复杂系统,其中拥挤、分子间相互作用和流动同时存在。发现了一个特别重要的效应,这是由于剪切和拥挤之间的相互作用。这种效应导致在低流速强度下反应性出现意外的峰值,这可能解释了其他现象,例如高浓度蛋白质悬浮液的奇特胶体稳定性行为。

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