基于不连续Galerkin和增强传输条件的多尺度结构无重叠区域分解

M. A. Echeverri Bautista, F. Vipiana, G. Vecchi, M. Francavilla
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引用次数: 0

摘要

针对多尺度PEC结构中的病态问题,提出了一种无重叠区域分解(DDM)策略。所考虑的方案使用不连续伽辽金(DG)公式,避免了分解区域之间的人工表面;此外,所提出的DDM可以直接应用于开放式结构。通过增强分割域的切割轮廓的传输条件,加快了算法的收敛速度。
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Non overlapping Domain Decomposition based on Discontinuous Galerkin and enhanced transmission conditions for multi-scale structures
A Non overlapping Domain Decomposition (DDM) strategy is proposed, to solve the ill-conditioning in multi-scale PEC structures. The considered scheme uses the Discontinuous Galerkin (DG) formulation, avoiding artificial surfaces between the decomposed domains; furthermore, the proposed DDM can be applied to open structures straightly. The convergence of the algorithm is accelerated through the enhancement of the transmission conditions in the cutting contours separating the domains.
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