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A VARIANT OF THE S-VERSION OF THE FINITE ELEMENT METHOD FOR CONCURRENT MULTISCALE COUPLING

机译:并行多尺度耦合的有限元方法的S形变式

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A variant of the s-version of the finite element method (hereafter coined the s-method) for concurrent multiscale coupling is developed. The proposed method is inspired by a combination of the s-version of the finite element method and the Arlequin method. It features a superposition of a local (fine) mesh, which partly overlaps a global (coarse) mesh, and appropriate homogeneous boundary conditions on both meshes that enforce solution continuity. Its performance in terms of accuracy and computational efficiency in solving a class of multiscale continuum mechanics problems is evaluated by virtue of comparison to the fine reference single mesh and the Arlequin method. Numerical studies are conducted for one-,two-, and three-dimensional problems. For select local and global meshes, the cause of accuracy gains in comparison to the Arlequin method, while having almost the same gain in CPU time, with respect to the discrete single fine mesh for both approaches, is explained.
机译:开发了用于并行多尺度耦合的有限元方法的S版本的变体(以下简称为S方法)。所提出的方法是受s元版本的有限元方法和Arlequin方法的启发。它的特点是局部(细)网格的叠加(部分与全局(粗)网格重叠),并且两个网格上都有适当的均质边界条件,这些条件会强制求解连续性。通过与精细参考单网格和Arlequin方法进行比较,评估了其在解决一类多尺度连续体力学问题方面的准确性和计算效率方面的性能。对一维,二维和三维问题进行了数值研究。对于选择的局部和全局网格,解释了与Arlequin方法相比精度提高的原因,同时相对于两种方法的离散单个精细网格,CPU时间上的增益几乎相同。

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