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On mathematical modeling of fluid-structure interactions with nonlinear effects: Finite element approximations of gust response

机译:关于具有非线性效应的流固耦合的数学模型:阵风响应的有限元逼近

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In this paper the numerical simulation of aeroelastic interactions of flexibly supported two-degrees of freedom (2-DOF) airfoil in two-dimensional (2D) incompressible viscous turbulent flow subjected to a gust (sudden change of flow conditions) is considered. The flow is modeled by Reynolds averaged Navier-Stokes equations (RANS), and by k-omega turbulence model. The considered flow problem is discretized in space using the fully stabilized finite element (FE) method implemented in the developed in-house program, which allows to solve interaction problems. In order to treat the time dependent inlet boundary condition the standard stabilization procedure was modified. Further, the under relaxation procedure was introduced in order to overcome the artificial instability of the coupling algorithm. The aeroelastic response to a sudden gust is numerically analyzed with the aid of the developed FE code. (C) 2014 Elsevier B.V. All rights reserved.
机译:本文考虑了二维(2D)不可压缩粘性湍流中受柔性支撑的两自由度(2-DOF)翼型气动弹性相互作用的数值模拟,该湍流受到阵风(流动条件突然改变)的影响。用雷诺平均Navier-Stokes方程(RANS)和k-ω湍流模型对流动进行建模。使用已开发的内部程序中实现的完全稳定的有限元(FE)方法,可以在空间上离散考虑的流动问题,从而可以解决相互作用问题。为了处理随时间变化的进口边界条件,对标准稳定程序进行了修改。此外,引入欠松弛程序以克服耦合算法的人为不稳定性。借助开发的FE代码,对突发性阵风的气动弹性响应进行了数值分析。 (C)2014 Elsevier B.V.保留所有权利。

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