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首页> 外文期刊>Applied Mathematical Modelling >An IB-LBM implementation for fluid-solid interactions with an MLS approximation for implicit coupling
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An IB-LBM implementation for fluid-solid interactions with an MLS approximation for implicit coupling

机译:IB-LBM实现流固耦合,采用MLS近似进行隐式耦合

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摘要

This paper presents a combination of the implicit immersed boundary (IB) method and the lattice Boltzmann method (LBM) for a fluid-solid interaction involving an immersed body with moving boundaries and complex geometries. In the implicit IB-LBM method, the flow is computed using LBM. The body force caused by the immersed body is not pre-calculated, but implicitly determined using a corrected velocity field that accurately satisfies the no-slip and no-penetration conditions on the interface between the fluid and solid. The information transfer is not using the traditional Dirac delta function and moving-least-square (MLS). But an improved MLS (IMLS) approximation has been developed to combined the implicit IB-LBM method, where the orthogonal function system with a weight function is used as the basis function and overcome these disadvantages of traditional MLS, in which it may cause numerical instabilities because the matrix inversion must be solved and the final equations system is easily ill-conditioned or singular. Several different flow problems (a two-dimensional flow past a static, rotating and oscillating cylinder, and the vortex-induced vibration of a cylinder as well as the free movement of flapping foil) are simulated to validate the accuracy and efficiency of the present implicit IB-LBM method. The simulation results show good agreement with previous numerical and experimental results. It is found that the present IB-LBM is efficient and reliable in dealing with fluid–solid interaction problems.
机译:本文提出了一种隐式浸入边界(IB)方法和点阵玻尔兹曼方法(LBM)的组合,用于涉及具有移动边界和复杂几何形状的浸入体的流固耦合。在隐式IB-LBM方法中,使用LBM计算流量。不会预先计算由沉浸物体引起的物体力,而是使用校正后的速度场隐式确定该速度场,该速度场精确地满足流体和固体之间的界面的不打滑和不穿透的条件。信息传输未使用传统的狄拉克增量函数和最小二乘法(MLS)。但是,已经开发出一种改进的MLS(IMLS)近似值,以结合隐式IB-LBM方法,其中将具有权函数的正交函数系统用作基函数,并克服了传统MLS的这些缺点,在这种情况下,它可能会导致数值不稳定性因为必须解决矩阵求逆并且最终方程组很容易病态或奇异。模拟了几个不同的流动问题(通过静态,旋转和振荡圆柱体的二维流动,以及圆柱体的涡流感应振动以及拍打箔的自由运动),以验证当前隐式算法的准确性和效率IB-LBM方法。仿真结果与以前的数值和实验结果吻合良好。结果发现,目前的IB-LBM在处理流固耦合问题方面是高效且可靠的。

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