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MODAL-BASED FINITE ELEMENTS FOR EFFICIENT WAVE PROPAGATION ANALYSIS

机译:有效波传播分析的基于模态的有限元

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摘要

This paper presents an extension to the Geometric Multi-Scale Finite Element Method (GMsFEM) developed by Casadei et al. to predict the dynamic response of heterogeneous materials and structures. The proposed approach introduces elements enriched by the natural modes over their own domain. When heterogeneities are present, the auxiliary fine-scale mesh from GMsFEM is used to calculate the modes numerically. The enrichment scheme is also chosen in such a way that it automatically satisfies continuity across boundaries. The computational efficiency of the method is compared to that of traditional finite element formulations through selected benchmark problems.
机译:本文提出了由Casadei等人开发的几何多尺度有限元方法(GMsFEM)的扩展。预测异质材料和结构的动力响应。所提出的方法引入了自然模式在其自身范围内丰富的元素。如果存在异质性,则使用GMsFEM的辅助精细尺度网格来数值计算模式。还选择富集方案,使其自动满足跨边界的连续性。通过选择基准问题,将该方法的计算效率与传统的有限元公式进行了比较。

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