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Behavior of parallel two-stage method for the simulation of steel solidification in continuous casting

机译:并行两阶段法模拟连铸钢凝固行为

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摘要

This paper presents the behavior of general parallel synchronous and asynchronous multisplitting and two-stage methods for the numerical simulation of steel solidification in continuous casting. Thanks to the mathematical analysis and the implementation of these methods one can show the results of parallel experiments for the target application. The mathematical model is constituted by coupled nonlinear boundary value problems, namely the heat equation taking into account, on part of the boundary, a radiation phenomenon described by the Stefan law. For the numerical solution of such partial differential equations we consider, depending on whether the coefficient of thermal conductivity is constant or temperature-dependent, both an implicit or a semi-implicit discretization with respect to the time of the studied evolution problem, while the spatial discretization is carried out by adapted finite difference schemes. Then large scale discretized algebraic systems are solved by sequential and synchronous or asynchronous iterative algorithms; comparison of these various previous methods implemented on clusters and grid are achieved in both cases when the thermal conductivity is constant and more generally dependent of the temperature.
机译:本文介绍了一般并行同步,异步多分裂和两步法在连铸钢凝固过程数值模拟中的行为。通过数学分析和这些方法的实施,可以显示目标应用程序并行实验的结果。该数学模型由耦合的非线性边界值问题(即热方程)组成,该模型在边界的一部分上考虑了由斯特凡定律描述的辐射现象。对于此类偏微分方程的数值解,我们考虑根据导热系数是恒定的还是温度相关的,相对于研究的演化问题的时间,隐式或半隐式离散化,而空间离散化是通过适应的有限差分方案进行的。然后通过顺序,同步或异步迭代算法求解大规模离散代数系统。在热导率恒定且通常取决于温度的两种情况下,都可以对在群集和网格上实施的各种先前方法进行比较。

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