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A non-iterative immersed boundary-lattice Boltzmann method with boundary condition enforced for fluid-solid flows

机译:非边界条件下的非迭代浸没边界格子玻尔兹曼方法

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A non-iterative immersed boundary lattice Boltzmann method (IB-LBM) is proposed in this work for the simulation of fluid-solid flows. In the scheme, the interface is implemented by the correction of the neighboring distribution functions, similar to that of the LBM. Such treatment of the boundary is contrary to the traditional methods, where the interface is usually modeled as a generator of external force. Therefore, an advantage of the present method is to remove the efforts to evaluate the IB force and then incorporate it into the governing equation. Furthermore, an adjustment parameter is introduced to the immersed boundary scheme, which ensures the interpolated distribution functions derive the desired velocity at the boundary. Compared with the solution of a large boundary matrix and the multiple force correction that generally used in the previous studies, the present method is simpler and efficient without any iterative procedures. Those above-mentioned features make the present scheme based on the correction of the distribution function, with the enforcement of no-slip boundary condition. Simulation of flow past a fixed cylinder shows that there is no penetration of streamlines to the cylinder surface, indicating a well enforcement of the no-slip boundary condition. This scheme is further validated in the flows of a cylinder oscillating in a quiescent fluid, circular and elliptical particles settling in a channel. The results have good agreement with those data available in the literature. (C) 2019 Elsevier Inc. All rights reserved.
机译:在这项工作中提出了一种非迭代的沉浸式边界格子玻尔兹曼方法(IB-LBM)来模拟流固流动。在该方案中,该接口是通过校正邻近分布函数来实现的,类似于LBM。边界的这种处理方式与传统方法相反,传统方法通常将界面建模为外力的生成器。因此,本方法的优点是省去了评估IB力的工作,然后将其合并到控制方程中。此外,将调整参数引入到浸入式边界方案中,以确保内插分布函数在边界处导出所需的速度。与以前的研究中通常使用的大边界矩阵和多重力校正的解决方案相比,本方法无需任何迭代程序即可更简单有效。那些上述特征使本方案基于对分布函数的校正,并实施了防滑边界条件。通过固定圆柱体的流动模拟表明,流线没有渗透到圆柱体表面,表明对防滑边界条件的严格执行。该方案在静态流体中振荡的圆柱体流动,沉降在通道中的圆形和椭圆形颗粒中得到了进一步验证。结果与文献中的数据具有很好的一致性。 (C)2019 Elsevier Inc.保留所有权利。

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