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ERROR-DRIVEN PARTIAL HOMOGENIZATION FOR ANALYSIS AND OPTIMIZATION OF NON-UNIFORM METAMATERIALS

机译:非均匀超材料的分析和优化误诊部分均匀化

摘要

A computer-implemented method for analysis of a non-uniform metamaterial includes obtaining a digitized geometric model of an object along with parameters describing a non-uniform metamaterial filling up the geometric model and recursively carrying out the steps of: (a) subdividing a 2D area or 3D volume of the geometric model into a plurality of regions, (b) homogenizing each of the regions to determine an equivalent material filling up each region, and (c) for each region, computing an error in a property of the respective equivalent material and determining if a maximum allowed error is exceeded. Steps (a) to (c) are recursively repeated when the maximum allowed error for a region is exceeded, wherein this region now defines the 2D area or 3D volume being subdivided. A finite element mesh of the geometric model is generated where the equivalent materials respectively fill up the regions resulting from the recursion.
机译:用于分析非统一超级材料的计算机实现的方法包括获得对象的数字化几何模型以及描述几何模型的非均匀超材料填充的参数,并递归地执行以下步骤:(a)细分为2d 几何模型的区域或3D体积分为多个区域,(b)均匀化区域中的每个区域,以确定填充每个区域的等效材料,以及每个区域的(c),计算相应等效物的属性中的错误 材料和确定是否超过了最大允许的错误。 当超过区域的最大允许误差时,在超过区域的最大误差时递归地重复步骤(a)至(c),其中该区域现在定义了细分的2D区域或3D卷。 产生几何模型的有限元丝网,其中等效材料分别填充递归导致导致的区域。

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