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An improved ALE and CBS-based finite element algorithm for analyzing flows around forced oscillating bodies

机译:改进的基于ALE和CBS的有限元算法,用于分析强迫振荡体周围的流动

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A finite element algorithm based on characteristic based split (CBS) scheme, in combination with arbitrary Lagrangian-Eulerian (ALE) framework, is presented to deal with numerical oscillation and mesh moving, and the complicated flow patterns are given, as studying the flow around oscillating circular cylinders, which are the typical fluid-structure interaction and encountered frequently in the engineering. Following this method, the two-dimensional incompressible Navier-Stokes equations (NSEs) are derived under the ALE reference frame, and consequently the CBS scheme in ALE configuration is given to approach the NSEs in some details. After such transformation, the convective terms can be removed from the original NSEs and the resulting equations become simple diffusion equations, which can be efficiently approached by the standard finite element method. Then, the finite element method is applied to the governing equations obtained, with the aid of an improved moving mesh technique implemented by the modified spring analogy to deal with the coupling between fluid and structure surfaces. Finally, some numerical examples related to flows around stationary and oscillating circular cylinders are simulated with the presented method, in comparison with existing numerical and experimental results. Additionally, the flow patterns of the oscillating cylinder wake are analyzed tentatively to study the evolution of unsteady vortices, which can induce the oscillation of the structures. The results show that the presented algorithm is feasible and efficient for flow around moving bodies, which includes two main typical problems, namely, the numerical oscillation and mesh moving.
机译:提出了一种基于特征的分裂(CBS)方案的有限元算法,结合任意拉格朗日-欧拉(ALE)框架,来处理数值振动和网格运动,并给出了复杂的流动模式,研究了周围的流动。振荡圆柱体,这是典型的流体-结构相互作用,在工程中经常遇到。遵循该方法,在ALE参考框架下导出了二维不可压缩的Navier-Stokes方程(NSE),因此,给出了ALE配置下的CBS方案以更详细地介绍NSE。经过这样的变换后,对流项可以从原始的NSE中删除,并且所得到的方程变为简单的扩散方程,可以通过标准有限元方法有效地对其进行求解。然后,借助于改进的移动网格技术,将有限元方法应用于获得的控制方程,该改进的移动网格技术由改进的弹簧类比实现,以处理流体与结构表面之间的耦合。最后,与已有的数值和实验结果进行了比较,用本文提出的方法模拟了一些与固定和摆动圆柱体周围流动有关的数值例子。此外,尝试性地分析了摆动圆柱尾流的流动模式,以研究不稳定涡旋的演变,这会引起结构的振荡。结果表明,所提出的算法对于绕动体的流动是可行和高效的,它包括两个主要的典型问题,即数值振动和网格运动。

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