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Performance of implicit methods in moving boundary Problems

机译:移动边界问题中隐含方法的性能

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The Problem of relative motion of two parts of a flying vehicle is of interest in a lot of practical application. Numerical simulation of such problems has been developed during recent decades. Moving grid and numerical algorithm for solution of the governing equations are two main features of the numerical simulation. This paper deals with the numerical algorithms. The governing equations are time dependent and usually, solution of the equations is performed using explicit methods. One of the drawbacks of the explicit methods is that they are limited to small time steps due to the numerical stability problem. Such methods are not efficient for the processes which their time scale is too small in comparison with the numerical time step size. Separation of a booster from a spacecraft is an example of such processes. For these processes, implicit methods may have better performance. In the present work, the performance of the implicit methods is discussed for such processes. To do this, Euler equations are adopted as governing equations and are solved in unstructured moving grids in two-dimensional spaces. The equations are solved using full implicit. Finally, for flow solution using full implicit method (Generalized Minimal Residual (GMRES) method with preconditioner) leads to results with acceptable accuracy in a shorter time in comparison with explicit method.
机译:飞行车辆两部分的相对运动问题在很多实际应用中感兴趣。近几十年来开发了这些问题的数值模拟。移动网格和用于控制方程的解决方案的数值算法是数值模拟的两个主要特征。本文涉及数值算法。控制方程是时间依赖性,并且通常使用显式方法来执行方程的解决方案。显式方法的一个缺点是由于数值稳定性问题,它们仅限于较小的时间步长。与数值时间步长相比,这些方法对于它们的时间尺度太小的过程是不高的。从航天器分离助力器是此类过程的一个例子。对于这些过程,隐式方法可能具有更好的性能。在本作工作中,讨论了隐式方法的性能进行此类过程。为此,采用欧拉方程作为控制方程,并在二维空间中的非结构化移动网格中解决。使用完全隐式解决方程。最后,对于使用完全隐式方法的流动解(具有预处理器的广义最小残差(GMRES)方法)导致与显式方法相比,在较短的时间内具有可接受的精度。

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