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Numerical study of sloshing liquid in tanks with baffles by time-independent finite difference and fictitious cell method

机译:与时间无关的有限差分和虚拟单元法数值研究带挡板的储罐内晃荡液体

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摘要

The numerical analysis of liquid sloshing in tanks is a big challenge when the fully nonlinear and viscous effects are all included in the analysis. The analysis will become more complicate as the tank is attached with internal structures, such as baffles. The width of the baffle is very thin compared with the breadth length and the numerical technique used to capture the detailed flow phenomenon (vortex generation and shedding) around the baffle is very rare in the literatures. In this paper, a time-independent finite difference scheme with fictitious cell technique is used to study viscous fluid sloshing in 2D tanks with baffles. The Navier-Stokes equations in a moving coordinate system are derived and they are mapped onto a time-independent and stretched domain. The developed numerical model is rigorously validated by extensive comparisons with reported results. An experiment setup was also made to validate the present numerical sloshing results in a tank with baffles. The method is applied to a number of problems including impulsive flow past a flat plate, sloshing fluid in a 2D tank with a surface-piercing baffle, sloshing fluid in 2D tanks with bottom-mounted baffles. The effects of baffles on the resonant frequency are discussed. The present developed numerical model can successfully analyze the sloshing phenomenon in 2D tanks with internal structures and can be easily extended to 3D model.
机译:当完全非线性和粘性效应都包括在分析中时,对罐中液体晃荡的数值分析是一个很大的挑战。当储罐连接有挡板等内部结构时,分析将变得更加复杂。与宽度长度相比,挡板的宽度非常薄,用于捕获挡板周围详细流动现象(涡流产生和脱落)的数值技术在文献中很少见。本文采用虚拟单元技术的非时变有限差分方案,研究带有挡板的二维储罐中的粘性流体晃荡。推导了运动坐标系中的Navier-Stokes方程,并将其映射到与时间无关的拉伸域上。所开发的数值模型通过与报告结果的大量比较而得到严格验证。还进行了实验设置,以验证带有挡板的水箱中当前的数值晃荡结果。该方法适用于许多问题,包括冲过平板的脉冲流,带有冲孔挡板的2D储罐中的流体晃动,带有底部安装挡板的2D储罐中的流体晃动。讨论了挡板对谐振频率的影响。目前开发的数值模型可以成功地分析具有内部结构的2D坦克的晃荡现象,并且可以轻松地扩展到3D模型。

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