基于agent的多尺度自适应有限元方法的应用

M. Sieniek, P. Gurgul, M. Paszyński
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引用次数: 0

摘要

本研究的目的是研究利用自适应有限元法(hp-FEM)求解微分方程的思想代理的潜在效益。以前开发的面向对象模型,现在被翻译成智能体的语言,同时使用了面向智能体的平行正面方程求解器(基于Schur互补概念)。在我们的论文中,我们提出了架构和算法,以保持高弹性,广泛的适用性和对不断变化的环境的公平响应。我们讨论了一些有趣的问题,比如促进平台负载平衡的方法。最后,在前人多尺度研究的基础上,探讨了将分子纳米尺度方法引入面向agent的hp-FEM的方法。为了说明上述考虑,我们使用一个非均匀材料的典型线性弹性问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Application of Agent-based Approach for Multiscale hp-adaptive Finite Element Method
The aim of this work is to investigate prospective benefits of employing the idea agents for solving differential equations with hp-adaptive Finite Element Method (hp-FEM). Object-oriented model developed previously, was now translated to the language of agents along with the use of an agent-oriented parallel frontal equation solver (based on the Schur complement concept). In our paper we present the architecture and algorithms that stay behind great elasticity, wide applicability and fair responsiveness to a changing environment. We discuss interesting problems that arose, like methods to facilitate load balancing to the platform. Finally, in reference to our previous multi-scale works, the way of incorporating molecular nano-scale methods into the agent-oriented hp-FEM is discussed. To illustrate the above considerations, we use an exemplary linear elasticity problem of a non-uniform material.
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