首页> 外文期刊>Proceedings of the Royal Society. Mathematical, physical and engineering sciences >A mixed finite-element finite-difference method for nonlinear fluid-structure interaction dynamics. I. Fluid-rigid structure interaction
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A mixed finite-element finite-difference method for nonlinear fluid-structure interaction dynamics. I. Fluid-rigid structure interaction

机译:非线性流固耦合动力学的混合有限元有限差分方法。一,流体-刚性结构相互作用

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摘要

A mixed finite-element finite-difference numerical method is developed to calculate nonlinear fluid-solid interaction problems. In this study, the structure is assumed to be rigid with large motion and the fluid flow is governed by nonlinear, viscous or non-viscous, field equations with nonlinear boundary conditions applied to the free surface and fluid-solid interaction interfaces. A moving coordinate system fixed at a point in the structure is used to describe the fluid flow, and for numerical analysis purposes, an arbitrary Lagrangian-Eulerian mesh system is constructed relative to this moving system. This provides a, convenient method of overcoming the difficulties of matching fluid meshes with large solid motion. Nonlinear numerical equations describing nonlinear fluid-solid interaction dynamics are derived through a numerical discretization scheme of study. A coupling iteration process is used to solve these numerical equations. A selection of numerical examples illustrates the developed mathematical model and through numerical simulations it is shown that the proposed approach is practical and useful. [References: 58]
机译:提出了一种混合有限元有限差分数值方法来计算非线性的流固耦合问题。在这项研究中,假定结构是刚性的,且运动较大,流体的流动受非线性,粘性或非粘性场方程的控制,其中非线性边界条件应用于自由表面和流固耦合界面。使用固定在结构中某个点的运动坐标系来描述流体流动,并且出于数值分析的目的,相对于该运动系统构造了任意的拉格朗日-欧拉网格系统。这提供了一种方便的方法,可以克服以大的固体运动匹配流体网格的困难。通过数值离散研究方案,得出了描述非线性流固耦合动力学的非线性数值方程。耦合迭代过程用于求解这些数值方程。大量的数值例子说明了所开发的数学模型,并通过数值模拟表明所提出的方法是实用和有用的。 [参考:58]

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