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首页> 外文期刊>The Journal of Chemical Physics >Modeling of soft interfacial volume fraction in composite materials with complex convex particles
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Modeling of soft interfacial volume fraction in composite materials with complex convex particles

机译:具有复杂凸颗粒的复合材料中软界面体积分数的建模

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摘要

The influence of the soft interfacial volume fraction on physical properties of composite materials has been found to be significant. However, the soft interfacial volume fraction is difficultly determined by traditional experimental methods and simple models proposed so far. This article addresses the problem by means of theoretical and numerical approaches that start at a microscopic scale of composite materials, which are regarded as a three-phase composite structure with polydisperse convex particles, soft interfaces, and a matrix. A theoretical scheme for the soft interfacial volume fraction is proposed by a theory of the nearest-surface distribution functions and geometrical configurations of polydisperse convex particles. The theoretical scheme represents a generalized model for the soft interfacial volume fraction in that it cannot only determine the interfacial volume fraction around convex polyhedral particles but also to derive that around ellipsoidal and spherical particles. In order to test the theoretical scheme, a numerical model that adopts the three-phase composite structure and a numerical Monte Carlo integration scheme is presented. Also, theoretical and numerical results of the soft interfacial volume fraction around ellipsoidal and spherical particles in the literature are further compared. By way of application, it is shown that the developed model provides a quantitative means to evaluate the dependence of the soft interfacial volume fraction on various factors, such as geometrical configurations of particles and the interfacial thickness.
机译:已经发现软界面体积分数对复合材料的物理性能的影响是显着的。然而,软界面体积分数很难通过传统的实验方法和到目前为止提出的简单模型来确定。本文通过理论和数值方法解决了这个问题,这些方法始于复合材料的微观尺度,被认为是具有多分散凸形颗粒,软界面和基质的三相复合结构。通过最近表面分布函数和多分散凸颗粒的几何构型理论,提出了一种软界面体积分数的理论方案。理论方案代表了软界面体积分数的通用模型,因为它不仅可以确定凸多面体颗粒周围的界面体积分数,而且可以得出椭圆形和球形颗粒周围的界面体积分数。为了验证该理论方案,提出了采用三相复合结构的数值模型和数值蒙特卡洛积分方案。此外,文献中还对椭圆形和球形颗粒周围的软界面体积分数的理论和数值结果进行了比较。通过应用,显示出所开发的模型提供了定量方法来评估软界面体积分数对各种因素的依赖性,例如颗粒的几何构型和界面厚度。

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