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A Particle Finite Element Solution for ALE RANSE Coupled Fluid-Structure Interaction Systems

机译:用于ALE RANSE耦合流体结构相互作用系统的颗粒有限元溶液

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A numerical model of an arbitrary Lagrangian-Eulerian (ALE) description of the Reynolds averaged Navier- Stokes (RANS) equations (ALE-RANS) is presented in this article to solve incompressible viscous turbulent flows. The fluid free surface and the fluid-structure interface of the fluid-structure interaction (FSI) problem are tracked accurately using a pure Lagrangian version of the ALE-RANS. The ALE capability of the numerical model avoids large element distortions by employing a moving mesh to achieve specified numerical accuracy and stability. A particle finite element method (PFEM) is implemented to spatially discretize the fluid domain and solve the ALE-RANS equations. The particle features of PFEM combined with the ALE capability of the numerical model provides an ideal algorithm to solve free surface flow and FSI problems where a Lagrangian track of the moving boundary is required. An extended universal wall function (EUWF) is presented to solve both static and moving boundary layer problems. Four numerical examples including a pure CFD with a backward facing step, a prescribed moving cylinder in a bounded domain, a fluid-object interaction simulation of a bridge deck, and fluid-structure interaction of a flexible flap are employed to demonstrate the predictive capability of the model developed.
机译:在本文中提出了一种reynolds reynolds-eulerian(ALE)描述的任意拉格朗日 - 欧拉(ALE)描述的数字模型,以解决不可压缩的粘性湍流流动。使用纯粹的拉格朗日版本的ALE-RANS精确地跟踪流体 - 结构相互作用(FSI)问题的流体自由表面和流体 - 结构界面。数值模型的ALE能力通过采用移动网格来实现指定的数值精度和稳定性来避免大的元素失真。实施颗粒有限元方法(PFEM)以在空间上离散化流体域并解决ALE-RAN方程。 PFEM的粒子特征与数值模型的ALE能力结合提供了一种理想的算法,可以解决需要的自由表面流量和FSI问题,其中需要移动边界的拉格朗日轨迹。提出了扩展的通用壁函数(EUWF)以解决静态和移动边界层问题。四个数值示例包括纯CFD的纯CFD,具有向后的步骤,限定域中的规定的移动圆柱,桥甲板的流体 - 物体相互作用模拟以及柔性翼片的流体结构相互作用来证明预测能力该模型开发。

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