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Parallel Numerical Algorithms for Simulation of Multidimensional Ill-Posed Nonlinear Diffusion-Advection-Reaction Models

机译:用于模拟多维不含非线性扩散 - 平流 - 反应模型的并行数值算法

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This paper presents finite difference approximations of two dimensional in space mathematical model of a bacterial self-organization. Due to the chemotaxis process some instability of the solution can be developed in the system, in this paper we show that such instability can be connected to the ill-posed problem defined by the backward in time diffusion process. The ADI and splitting type methods are used to construct robust parallel numerical approximations. Domain decomposition method is applied to distribute subtasks among processors. The scalability analysis of the parallel algorithm is done and results of computational experiments are presented.
机译:本文介绍了细菌自组织空间数学模型中二维的有限差分近似。由于趋化过程,可以在系统中开发解决方案的一些不稳定性,本文示出了这种不稳定性可以连接到由沿后的时间扩散过程所定义的不良问题。 ADI和分离类型方法用于构造坚固的并行数值近似。域分解方法应用于在处理器之间分配子任务。采用了并行算法的可扩展性分析,并提出了计算实验的结果。

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