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Generation of unidirectional composite stochastic volume elements from micro-structural statistical information

机译:从微观结构统计信息生成单向复合随机体元

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摘要

The purpose of this work is to generate Stochastic Volume Element (SVE) of unidirectional composites using statistical information obtained from imaging technique in order to study the effect of the micro-structure uncertainty on the meso-scale behavior.When considering a homogenization-based multiscale approach, the material properties are obtained at each integration point of a macro-structure from the resolution of a micro-scale boundary value problem. When the separation of scales holds, the macro-point is viewed at the micro-level as the center of a Representative Volume Element (RVE).However, for composite materials which suffer from a large scatter in their constituent properties and microstructure, the separation of scales does not always hold, in particular at the onset of failure, and structural properties exhibit a scatter.In order to predict this scatter, Stochastic Volume Elements (SVE) [1, 2] of unidirectional fiber composite materials should be built from experimental measurements, see Fig. 1(a). Toward this end, statistical functions of the fibers features such as radius, the closest neighboring distance etc. [3] are extracted from several SEM images to generate statistical functions of the micro-structure. The dependent variables are then represented using the copula framework, allowing generating micro-structures, see Fig. 1(b), using an inclusions additive process. Simulations on the generated SVEs are then used to extract the probabilistic meso-scale stochastic behavior.In the future the extracted behaviors will be used to build a stochastic model of homogenized properties based on Mean-Field-Homogenization in order to predict statistical macro-scale behaviors and in particular the failure onset. References[1] Ostoja-Starzewski, M., Wang, X. Stochastic finite elements as a bridge between random material microstructure and global response. Comput. Meth. in Appl. Mech. andEng. (1999) 168: 35-49.[2] Lucas, V., Golinval, J.-C., Paquay, S., Nguyen, V.-D., Noels, L., Wu, L. A stochastic computational multiscale approach; Application to MEMS resonators. Comput. Meth. in Appl. Mech. and Eng. (2015) 294, 141-167.[3] Vaughan, T.J., McCarthy C.T. A combined experimentalnumerical approach for generating statistically equivalent fibre distributions for high strength laminated composite materials. Compos. Sci. and Tech. (2010) 70, 291-297.
机译:这项工作的目的是使用从成像技术获得的统计信息来生成单向复合材料的随机体积元(SVE),以便研究微观结构不确定性对介观行为的影响。通过微尺度边界值问题的解决,可以在宏观结构的每个积分点获得材料特性。当存在刻度分离时,将宏观点视为代表体积元素(RVE)的中心。但是,对于在其组成特性和微观结构中具有较大分散性的复合材料而言,分离的鳞片并不总是固定,特别是在失效开始时,并且结构特性表现出分散性。为了预测这种分散性,应从实验中构建单向纤维复合材料的随机体积元素(SVE)[1,2]测量值,见图1(a)。为此,从几张SEM图像中提取出纤维特征的统计函数,例如半径,最接近的相邻距离等[3],以生成微观结构的统计函数。然后使用copula框架表示因变量,从而允许使用夹杂物加成法生成微观结构,见图1(b)。然后对生成的SVE进行仿真,以提取概率的中尺度随机行为。将来,提取的行为将用于基于均值场均质化建立均质特性的随机模型,以预测统计宏观尺度行为,尤其是故障发作。参考文献[1] Ostoja-Starzewski,M.,Wang,X.随机有限元作为随机材料微观结构与整体响应之间的桥梁。计算方法在Appl。机甲和英。 (1999)168:35-49。[2] Lucas,V.,Golinval,J.-C.,Paquay,S.,Nguyen,V.-D.,Noels,L.,Wu,L。一种随机计算多尺度方法;应用于MEMS谐振器。计算方法在Appl。机甲和工程。 (2015)294,141-167。[3]沃恩(T.J.),麦卡锡(McCarthy C.T.)一种组合的实验数值方法,用于生成高强度层压复合材料的统计等效纤维分布。组合科学和技术。 (2010)70,291-297。

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