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首页> 外文期刊>Computer Methods in Applied Mechanics and Engineering >A monolithic fluid-structure interaction formulation for solid and liquid membranes including free-surface contact
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A monolithic fluid-structure interaction formulation for solid and liquid membranes including free-surface contact

机译:用于固体和液体膜的整体式流体结构相互作用配方,包括自由表面接触

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摘要

A unified fluid-structure interaction (FSI) formulation is presented for solid, liquid and mixed membranes. Nonlinear finite elements (FE) and the generalized-a scheme are used for the spatial and temporal discretization. The membrane discretization is based on curvilinear surface elements that can describe large deformations and rotations, and also provide a straightforward description for contact. The fluid is described by the incompressible Navier-Stokes equations, and its discretization is based on stabilized Petrov-Galerkin FE. The coupling between fluid and structure uses a conforming sharp interface discretization, and the resulting non-linear FE equations are solved monolithically within the Newton-Raphson scheme. An arbitrary Lagrangian-Eulerian formulation is used for the fluid in order to account for the mesh motion around the structure. The formulation is very general and admits diverse applications that include contact at free surfaces. This is demonstrated by two analytical and three numerical examples exhibiting strong coupling between fluid and structure. The examples include balloon inflation, droplet rolling and flapping flags. They span a Reynolds-number range from 0.001 to 2000. One of the examples considers the extension to rotation-free shells using isogeometric FE. (C) 2018 Elsevier B.Y. All rights reserved.
机译:提出了用于固体,液体和混合膜的统一的流固耦合(FSI)配方。非线性有限元(FE)和广义a方案用于时空离散化。膜离散化基于曲线表面元素,可以描述较大的变形和旋转,并且还可以为接触提供简单的描述。流体由不可压缩的Navier-Stokes方程描述,其离散化基于稳定的Petrov-Galerkin FE。流体与结构之间的耦合使用了一致的尖锐界面离散化,并且所得的非线性有限元方程在Newton-Raphson方案内整体求解。为了解决围绕结构的网格运动,对流体使用了任意的拉格朗日-欧拉公式。该配方非常通用,可用于包括自由表面接触在内的多种应用。这由两个分析实例和三个数值实例证明,它们在流体和结构之间表现出强耦合性。示例包括气球膨胀,液滴滚动和拍打标志。它们的雷诺数范围为0.001至2000。其中一个示例考虑使用等几何有限元扩展到无旋转壳。 (C)2018年Elsevier B.Y.版权所有。

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