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Exploiting symmetries in solid-to-shell homogenization, with application to periodic pin-reinforced sandwich structures

机译:利用固体到壳体均质化的对称性,并将其应用于周期性的销钉增强夹心结构

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In this paper, a novel set of Periodic Boundary Conditions named Multiscale Periodic Boundary Conditions (MPBCs) that apply to reduced Unit Cells (rUCs) and enable the two-scale (solid-to-shell) numerical homogenization of periodic structures, including their bending and twisting response, is presented and implemented in an FE code. Reduced Unit Cells are domains smaller than the Unit Cells (UCs), obtained by exploiting the internal symmetries of the UCs. When applied to the solid-to-shell homogenization of a sandwich structure with unequal skins, the MPBCs enable the computation of all terms of the fully-populated ABD matrix with negligible error, of the order of machine precision. Furthermore, using the MPBCs it is possible to correctly simulate the mechanical response of periodic structures using rUCs (retrieving the same results as if conventional UCs were used), thus enabling a significant reduction of both modelling/meshing and analysis CPU times. The results of these analyses demonstrate the relevance of the proposed approach for an efficient multiscale modelling of periodic materials and structures. (C) 2015 Elsevier Ltd. All rights reserved.
机译:在本文中,一套新颖的周期边界条件集称为多尺度周期边界条件(MPBC),它适用于简化的晶胞(rUC),并使周期结构的两尺度(固体到壳体)数值均质化,包括它们的弯曲和扭转响应,以FE代码表示和实现。减少的晶胞是比通过利用UC的内部对称性获得的晶胞(UC)小的域。当将MPBC用于表皮不均等的三明治结构的固壳均质化时,它可以计算出完全填充的ABD矩阵的所有项,而误差可忽略不计,约为机器精度。此外,使用MPBC,可以使用rUC正确模拟周期性结构的机械响应(检索与使用常规UC相同的结果),从而可以显着减少建模/网格划分和分析CPU时间。这些分析的结果证明了所提出的方法对于周期性材料和结构的有效多尺度建模的相关性。 (C)2015 Elsevier Ltd.保留所有权利。

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