壁模型沉浸边界/大涡流模拟方法及其在模拟心脏瓣膜流动中的应用

Jingyang Wang, T. Pu, Chunhua Zhou
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摘要

本研究将沉浸边界(IB)/大涡模拟(LES)方法中的壁模型扩展到移动边界流的模拟。所使用的非平衡代数壁模型基于假定的速度剖面,其系数根据完整湍流边界层方程提供的物理约束确定。为了在一种名为局部无域离散(DFD)方法的 IB 方法中实现壁模型,引入了一个固定在运动体上的局部坐标系。这样,壁面建模就转化为局部二维问题,并降低了壁面模型实施的复杂性。在本 LES-DFD 方法中,外部相关节点处的切向速度是通过壁面模型规定的壁面剪应力确定的。为了降低模拟具有移动边界的内部流动的计算成本,静止边界由体拟合网格法处理,移动边界由局部 DFD 法处理。在求解非平衡代数壁模型时不需要辅助网格。因此,在模拟移动边界问题时,可以保留 IB 方法的内在优势,也可以保留平衡壁模型的经济性。本方法被应用于模拟通过植入模型主动脉的双叶机械心脏瓣膜的搏动流。预测结果显示与参考的实验测量结果或分辨率更高的数值结果具有可接受的一致性,并验证了非平衡壁模型对复杂运动边界流的 LES 的适用性。
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A wall-modeled immersed boundary/large eddy simulation method and its application to simulating heart valve flows
In this work, a wall-modeled immersed boundary (IB)/large eddy simulation (LES) method is extended to the simulation of moving-boundary flows. The used non-equilibrium algebraic wall model is based on an assumed velocity profile, the coefficients of which are determined from physical constraints provided by the full turbulent-boundary-layer equations. To implement the wall model in an IB method named the local domain-free discretization (DFD) method, a local coordinate system fixed on the moving body is introduced. Thus, wall modeling is transformed into a local two-dimensional problem and the complexity of implementation of the wall model is reduced. In the present LES-DFD method, the tangential velocity at an exterior dependent node is determined via wall shear stress prescribed by the wall model. To reduce computational cost for simulating an internal flow with moving boundaries, the stationary boundaries are handled by the body-fitted-grid method and the moving boundaries by the local DFD method. There is no need of an auxiliary grid for solving the non-equilibrium algebraic wall model. Therefore, the inbuilt advantage of an IB method can be retained when simulating moving-boundary problems, and the economy of equilibrium wall models can also be preserved. The present method is applied to simulating the pulsatile flows through a bileaflet mechanical heart valve implanted in a model aorta. The predicted results show an acceptable agreement with the referenced experimental measurements or numerical results at much higher resolution and the applicability of the non-equilibrium wall model to LES of complex moving-boundary flows is verified.
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