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首页> 外文期刊>日本機械学会論文集. B編 >An Iterative Finite-Volume Scheme on a Moving Grid (1st Report, The Fundamental Formulation and Validation)
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An Iterative Finite-Volume Scheme on a Moving Grid (1st Report, The Fundamental Formulation and Validation)

机译:移动网格上的迭代有限体积方案(第一份报告,基本公式和验证)

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摘要

The paper presents a new approach for unsteady coupled system of fluid and body motion of the compressiblie flows on a moving grid system. To assure geometric conservation laws, a finite- volume formulation in the space-time computational domain, of four demension for three-spacial dimensional geometry for example, is adoped in the scheme. The resultant fully implicit scheme is solved iteratively at every time step in order to assure the conservation laws and accuracy. The inner iteration is performed through the efficient and stable Rational Runge-Kutta scheme, so that the algorithm of the scheme can be treated explicitly notwithstanding the implicit scheme. This approach is just the same as pseudo-time concept. This paper gives an interpretation between inner iteration strategy and pseudo-time approach. The basic formulation is given mainly for the one- demensional space in detail in this paper, but the extention to multidimension is straightfoward. The basic feature of the present scheme is investigated and some examples of coupled interaction prob- lemes of fluid and body motion, are given.
机译:本文提出了一种新的方法,用于在移动网格系统上的流体和体流动的非定常耦合系统。为了确保几何守恒定律,在该方案中采用了时空计算域中的有限体积公式,例如针对三维几何的四个维度。在每个时间步迭代求解得到的完全隐式方案,以确保守恒定律和准确性。内部迭代是通过高效且稳定的Rational Runge-Kutta方案执行的,因此尽管有隐式方案,也可以显式对待该方案的算法。这种方法与伪时间概念相同。本文对内部迭代策略和伪时间方法进行了解释。本文主要针对一维空间给出了基本公式,但是对多维的扩展却是直截了当的。研究了该方案的基本特征,并给出了流体与身体运动耦合相互作用问题的一些例子。

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