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Development of an RVE and its stiffness predictions based on mathematical homogenization theory for short fibre composites

机译:基于短纤维复合材料的数学均匀化理论的rve及其刚度预测的发展

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Highlights?Generation of RVEs for short fibre composites with periodic boundary conditions for material continuity.?Four different cases of fibre arrangements and different fibre volume fractions studied.?Mathematical theory of homogenization was used to predict the stiffness.?Efficient in predicting the overall behaviour with repetitiveness.AbstractIn this study an attempt is made to generate the microstructure of short fibre composites through representative volume element (RVE) approach and then analyzed using mathematical theory of homogenization with periodic boundary conditions to estimate the homogenized or effective material properties. An algorithm, based on random sequential adsorption technique (RSA), has been developed to generate the RVE for such materials. The goal of the present study is to demonstrate the methodology to generate RVEs which are ef
机译:<![cdata [ 亮点 用于短纤复合材料的rves生成,具有用于材料连续性的周期性边界条件。 四种不同的光纤布置情况和不同的纤维体积分数研究。 均质化的数学理论用于预测刚度。 高效预测重复性的整体行为。 抽象 < CE:Abstract-SEC ID =“ABSSEC0002”View =“全部”> 在本研究中,尝试通过代表产生短纤维复合材料的微观结构体积元素(RVE)方法,然后使用定期边界条件使用均质化的数学理论分析,以估计均质或有效材料特性。已经开发了一种基于随机顺序吸附技术(RSA)的算法以产生这种材料的rve。本研究的目标是展示生成兔子的方法

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