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Immersed Boundary Method (IBM) with an Irrotational Discrete Delta Function for Simulations of 2D and Axisymmetric Free-Fail Water Droplet

机译:具有用于2D和轴对称自由失效水滴模拟的无调节离散Δ函数的浸入边界法(IBM)

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Stability and conservation of energy are strongly required for long time-scale simulations of free-fall water droplet. However, it is well known that parasitic currents are persistently present in the immersed boundary method, leading to generation of unphysical kinetic energy. It is shown that the irrotational property of delta function must be preserved in discretized form to eliminate those unphysical parasitic currents. As a solution, a new irrotational discrete delta function is proposed in this study. Furthermore, the method of B-spline curve fitting by least squares replaces the Lagrange interpolation polynomial in the interpolation and redistribution of Lagrangian markers for stable computation of curvature. The new immersed boundary method is verified through static droplet and free oscillating droplet test cases. The new method is also successfully applied to the simulations of free-fall water droplet.
机译:对于自由落体水滴的长时间模拟,强烈要求能量稳定性和守恒。然而,众所周知,寄生电流持续存在于浸没的边界法中,导致产生不受神经动能的产生。结果表明,必须以离散形式保存Δ函数的无调节性能,以消除那些不受神经的寄生电流。作为解决方案,在本研究中提出了一种新的无调位离散Δ功能。此外,通过最小二乘拟合的B样条曲线拟合的方法替换拉格朗日标记的插值和再分布的拉格朗日插值多项式,以稳定计算曲率计算。通过静态液滴和自由振荡液滴测试案例验证了新的浸没边界法。新方法也成功地应用于自由落体水滴的模拟。

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