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Sensitivities of effective properties computed using micromechanics differential schemes and high-order Taylor series: Application to piezo-polymer composites

机译:使用微力学微分方案和高阶泰勒级数计算的有效性质的敏感性:在压电聚合物复合材料中的应用

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摘要

This paper presents an approach using micromechanics differential schemes to compute the effective properties of composite materials and their first order sensitivities. The approach is based on a high-order Taylor series expansion of the initial value problem of the differential schemes and the usage of automatic differentiation tools. Numerical results are presented for electro-elastic properties of two-phase piezo-polymer composite materials. The comparison of the results to those obtained by CVODES which is one of the most advanced dynamic sensitivity solvers show the effectiveness of the method. This approach may be useful for microstructure sensitive design by a gradient-based optimization method or may be used to carry out sensitivity analysis around the optimal point after an optimal microstructure design.
机译:本文提出了一种使用微力学微分方案来计算复合材料的有效特性及其一阶灵敏度的方法。该方法基于微分方案初始值问题的高阶泰勒级数展开和自动微分工具的使用。给出了两相压电聚合物复合材料电弹性性质的数值结果。将结果与最先进的动态灵敏度求解器之一CVODES所获得的结果进行比较,证明了该方法的有效性。该方法对于通过基于梯度的优化方法进行的微结构敏感性设计可能是有用的,或者可以用于在最佳的微结构设计之后在最佳点附近进行敏感性分析。

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