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Computational homogenization of poly crystalline materials with the Virtual Element Method

机译:用虚拟元素方法对多晶材料进行计算均质化

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Homogenized properties of polycrystalline materials are needed in many engineering applications. The present work investigates the effectiveness of computational homogenization approaches based on the Virtual Element Method (VEM). Advantages and/or disadvantages of the VEM formulation with respect to traditional FEM approaches are explored by means of a number of numerical examples. Representative volume elements with different geometrical and material properties are investigated. Both two-and three-dimensional applications, as well as both linear and nonlinear homogenization schemes, are presented. The results show the accuracy of a VEM-based approach. On the contrary, traditional FEM-based homogenization schemes suffer with increasing grains anisotropy, requiring a high number of degree of freedoms for maintaining an acceptable accuracy. In conclusion, VEM is a promising methodology for the homogenization of polycrystalline materials. The advantage of VEM when compared to FEM is of engineering relevance for facing the challenging case of materials with strong and heterogeneous anisotropies. In fact, it is shown that VEM formulations are free from anisotropic locking. (C) 2019 Elsevier B.V. All rights reserved.
机译:在许多工程应用中都需要多晶材料的均质特性。本工作研究基于虚拟元素方法(VEM)的计算均质化方法的有效性。 VEM公式相对于传统FEM方法的优点和/或缺点通过大量数值示例进行了探讨。研究了具有不同几何和材料特性的代表性体积元素。提出了二维和三维应用程序,以及线性和非线性均化方案。结果表明基于VEM的方法的准确性。相反,传统的基于FEM的均质化方案会遇到晶粒各向异性增加的问题,因此需要大量的自由度来保持可接受的精度。总之,VEM是用于多晶材料均质化的一种有前途的方法。与FEM相比,VEM的优势在于具有工程意义,可以应对具有强而异质各向异性的材料的挑战性情况。实际上,已表明VEM配方没有各向异性锁定。 (C)2019 Elsevier B.V.保留所有权利。

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