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A numerical study of the effects of the baffles on liquid sloshing in two-dimensional tanks

机译:折流板对二维水箱内液体晃荡影响的数值研究

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In this paper, we use the multiple scale Trefftz method (MSTM) combined with the Lie group scheme to simulate the two-dimensional nonlinear sloshing problem. When considering the effects of baffles for the nonlinear sloshing phenomena, the conventional Trefftz method (CTM) may encounter numerical instabilities, degenerate scale, and numerical dissipation problem. In order to eliminate the high-order numerical oscillations and noise disturbances on the boundary, the vector regularization method (VRM) and the multiple scale characteristic lengths (CLs) are applied. At the same time, they can also overcome the degenerate scale problem. Additionally, in order to increase the numerical accuracy at the initial-boundary value problem, we introduce the weighting factors based on the Lie group scheme into the linear system to avoid high numerical dissipation and reduce the numbers of iterations. Comparing with the solutions in the previous literature, the present scheme is efficient and accurate in simulating nonlinear sloshing problem of the two-dimensional tank with baffles. Hence, the method developed here is a simple and stable way to cope with the nonlinear sloshing problem with baffles.
机译:在本文中,我们使用多尺度Trefftz方法(MSTM)结合李群方案来模拟二维非线性晃动问题。当考虑挡板对非线性晃动现象的影响时,传统的Trefftz方法(CTM)可能会遇到数值不稳定性,退化尺度和数值耗散问题。为了消除边界上的高阶数值振荡和噪声干扰,应用了向量正则化方法(VRM)和多尺度特征长度(CLs)。同时,它们还可以克服退化规模的问题。另外,为了提高初值问题的数值精度,我们在线性系统中引入了基于李群方案的加权因子,以避免高数值耗散并减少迭代次数。与现有文献中的解决方案相比,该方案在模拟带有折流板的二维水箱的非线性晃荡问题时是有效而准确的。因此,这里开发的方法是一种简单而稳定的方法,可以解决带有挡板的非线性晃动问题。

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