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A closed-form, hierarchical, multi-interphase model for composites—Derivation, verification and application to nanocomposites

机译:复合材料的封闭形式,分层,多相模型—纳米复合材料的推导,验证和应用

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摘要

A closed form Hierarchical Multi-interphase Model (HMM) based on the classical elasticity theory is proposed to study the influence of the interphase around inclusions on the enhancement mechanism of composites in the elastic regime. The HMM is verified by three-dimensional Finite Element simulations and highly consistent results are obtained for the cases with relatively low stiffness ratios (SR) between the inclusions and the matrix (SR < 100). For cases with large SRs (up to 10,000), the HMM with the assumption of ellipsoidal inclusions provides a lower bound for the stiffnesses of composites enhanced by non-ellipsoidal particles with the same aspect ratio of inclusions. The Modified Hierarchical Multi-interphase Model (MHMM) is developed by introducing morphology parameters to the HMM, to capture the high morphology sensitivity of composites at high SRs with the non-uniform stress-strain fields. In addition, one important feature of the HMM and the MHMM is the particle-size dependency. As an application of this model to predict size effects and shape effects, the enhancement efficiencies of three typical inclusions - sphere, fiber-like particle and platelet - at different scales, are studied and compared, producing useful information about the morphology optimization at the nano-scale.
机译:提出了一种基于经典弹性理论的闭式递阶多相模型,研究了夹杂物周围相对弹性体复合材料增强机理的影响。通过三维有限元模拟验证了HMM,对于夹杂物和基体之间的刚度比(SR)相对较低(SR <100)的情况,获得了高度一致的结果。对于具有大SR(高达10,000)的情况,假设椭圆形夹杂物的HMM为包含相同纵横比的非椭圆形颗粒增强的复合材料的刚度提供了下限。通过向HMM中引入形态学参数来开发改进的多层多相模型(MHMM),以捕获高SR且具有非均匀应力应变场的复合材料的高形态敏感性。此外,HMM和MHMM的重要特征之一是颗粒大小依赖性。作为此模型在预测尺寸效应和形状效应中的应用,研究并比较了三种典型夹杂物(球形,纤维状颗粒和血小板)在不同尺度下的增强效率,从而提供了有关纳米形态优化的有用信息-规模。

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