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Numerical study on the sloshing flows in a prismatic tank using natural frequency of the prismatic shapes

机译:使用棱柱形状的固有频率的棱镜罐中晃动流动的数值研究

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摘要

In this numerical study, a 2D prismatic tank - subjected under horizontal excitation -is used to analyse the sloshing characteristics for a specific range of Reynolds number, from 2.5×10~4 to 2.0×10~5. Three models of geometric variable δ_1 - namely, δ_1 = 50 mm, δ_1 = 150 mm and δ_1 = 250 mm - are used to observe the effects of the lower chamfered shape of the prismatic tank, where the Reynolds number for each δ_1 ranges from 2.5×10~4 to 2.0×10~5 (12 cases). The volume of fluid (VOF) method is used for the multi-phase flow analysis. The fast Fourier transform (FFT) technique is used to analyse the frequency components of excitation force and the magnitude of the amplitude spectrum. The results show that the sloshing wave fluctuation becomes small when the geometric variable δ_1 is larger. Also, the FFT technique shows that the resonance does not occur due to frequencies which are not integral multiple of the excitation frequency. Moreover, for the sloshing load analysis, the free surface length is an important parameter than the shapes of the lower section.
机译:在该数值研究中,在水平激励下进行的2D棱柱罐 - 用于分析特定范围的雷诺数的晃动特性,从2.5×10〜4到2.0×10〜5。三种型号的几何变量Δ_1 - 即,Δ_1= 50mm,Δ_1= 150mm和Δ_1= 250mm - 用于观察棱镜罐的下倒角形状的效果,其中每个δ_1的雷诺数为2.5 ×10〜4至2.0×10〜5(12例)。流体(VOF)方法的体积用于多相流动分析。快速傅里叶变换(FFT)技术用于分析激发力的频率分量和幅度谱的幅度。结果表明,当几何变量Δ_1更大时,晃动波波波动变小。此外,FFT技术表明,由于不积分频率的频率不积分,因此不会发生谐振。此外,对于晃动负荷分析,自由表面长度是比下部的形状的重要参数。

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