基于快速低阶非结构有限元网格的复杂多材料问题波传播模拟与分析

K. Fujita, Keisuke Katsushima, T. Ichimura, Masashi Horikoshi, K. Nakajima, M. Hori, Lalith Maddegedara
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引用次数: 8

摘要

许多具有不同几何形状和材料特性的波传播分析有望对模型优化有用。低阶非结构有限元方法适合于这种分析,因为它们能够模拟具有复杂几何形状的多材料问题;然而,网格划分和分析成本较大。因此,本文开发了一种快速网格生成和分析方法。鲁棒网格生成器的速度比传统网格生成器快17.4倍,动态隐式有限元求解器的预测算法的速度比传统求解器提高了1.69倍,在整个Oakforest-PACS系统上的计算效率为91.3%。我们通过使用一半的K计算机系统(41,472个计算节点)对19亿个非结构化四面体单元模型进行波传播模拟,证明了所开发的网格划分和分析方法的可用性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Wave Propagation Simulation of Complex Multi-Material Problems with Fast Low-Order Unstructured Finite-Element Meshing and Analysis
Many wave-propagation analyses with varying geometries and material properties are expected to be useful for model optimization. Low-order unstructured finite-element methods are suitable for such analyses, as they are capable of modeling multi-material problems with complex geometries; however, the meshing and analysis cost is large. Therefore, in this paper, we developed a fast mesh-generator and analysis method. The robust mesh generator was 17.4-fold faster than a conventional mesh generator, and the predictor algorithm for dynamic implicit finite-element solvers showed a 1.69-fold increase in speed relative to conventional solvers and a 91.3% size-up efficiency on the full Oakforest-PACS system. We demonstrated the usability of the developed meshing and analysis methods via a wave-propagation simulation on a 1.9 billion unstructured tetrahedral-element model using half of the K computer system (41,472 compute nodes).
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