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Combined Immersed Boundary Finite-Element Methods for Complex Flow Simulations

机译:复杂流动模拟的组合浸入边界有限元方法

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The purpose of present study aims at the combination of immersedrnboundary and finite-element methods for complex flow simulations. The modelrnbased on the Navier-Stokes equations is devised for the solution of the viscousrnflows with immersed boundaries using immersed boundary finite-element methodsrn(IBFEM). The governing equation is discretized by finite element method on arnnon-uniform Cartesian mesh using the primitive variables formulation. Numericalrnsolutions for the scenarios with three variables, two velocities and one pressure arernobtained by adopting decoupled numerical solution procedure. Geometriesrnfeaturing the flexible solid obstacles in the flow are embedded in the Cartesian gridrnwith special discretizations near the embedded cell to ensure the accuracy of thernsolution in the cut cells. A volume of solid/fluid in the cut cell is estimated tornenforce the volume conservation enclosed by an immersed boundary that allows usrnto compute the virtual forces inside the embedding bodies. The present studyrnnaturally gives more reasonable results on problems including the flow past arncircular cylinder, flow past two circular cylinders of different diameters. The timernhistory of drag and lift coefficients also should be implemented. Moreover, therntime-based variation of the flow phenomena such as vorticity field is sketched inrnthis study. Thus, it is convinced that the combined immersed boundary finite elementrnmethods are robustness and accuracy of solving viscous fluid flow.
机译:本研究的目的是将沉浸边界方法与有限元方法结合起来进行复杂的流动模拟。设计了基于Navier-Stokes方程的模型,使用浸入边界有限元方法(IBFEM)求解具有浸入边界的粘性流。用有限元方法在原始非均匀笛卡尔网格上使用原始变量公式离散控制方程。采用解耦数值解法,求出了三变量,二速度,一压力情况下的数值解。具有流动性的柔性固体障碍物的几何形状被嵌入到笛卡尔网格中,并在嵌入的单元格附近具有特殊的离散化,以确保所切割单元格中解算的准确性。估计切割单元中固体/流体的体积,以加强由沉浸边界包围的体积守恒,该沉浸边界允许我们计算嵌入体内部的虚拟力。自然地,本研究对包括绕过圆柱体的流,绕过两个直径不同的圆柱体的流的问题给出了更为合理的结果。阻力和升力系数的时间历程也应实现。此外,在这项研究中还勾画出了基于时间的流动现象的变化,例如涡度场。因此,确信组合的浸入边界有限元方法是解决粘性流体流动的鲁棒性和准确性。

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