催化多孔介质中污染物迁移二维数学模型的并行计算优化

A. Vlasyuk, V. Zhukovskyy, N. Zhukovska, S. Shatnyi
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引用次数: 10

摘要

提出了等温条件下多孔催化介质中污染物向滤池迁移的二维非线性数学模型。该数学模型考虑了传质过程的微观和中观/宏观尺度因素。利用有限差分法得到了各边值问题的数值解。对数值扫描方法和奥尔良粮食管理进行了并行计算优化。给出了并行块扫描算法的适当复杂度。描述了一个新应用程序的一般体系结构。结果软件在Microsoft Azure云计算平台上实现。通过一系列的数值实验,收集并讨论了所创建解的优化性能结果(加速比和并行效率)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Parallel Computing optimization of Two- Dimensional Mathematical Modeling of Contaminant Migration in Catalytic Porous Media
The mathematical model of a two-dimensional nonlinear case of contaminant migration to the filter traps in catalytic porous media in isothermal conditions is presented. The mathematical model takes into account the micro and the meso/macro scale factors of the mass transfer process. The numerical solution of the respective boundary value problem was obtained by the method of finite differences. Parallel computing optimization was conducted for numerical sweep method as well as for Orleans Grain management. The appropriate algorithmic complexity of the parallel block sweep method was shown. The general architecture of a new application was described. The resulted software was implemented in Microsoft Azure cloud computing platform. After a series of numerical experiments, the optimization performance results (speedup ratio and parallel efficiency) of a created solution were collected and discussed.
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