4.7 Article

Experimental and numerical modeling of a sloshing problem in a stepped based rectangular tank

期刊

PHYSICS OF FLUIDS
卷 33, 期 3, 页码 -

出版社

AIP Publishing
DOI: 10.1063/5.0044682

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资金

  1. Chilean Council for Scientific and Technological Research, CONICYT (FONDECYT) [11160160, 1170620]
  2. Universidad de Santiago de Chile (VRIDEI-USACH Project) [052016C, USA2055_IMEC2020, USA2055_IMEC12020]
  3. DICYT [022016CDB]

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This study analyzed the two-dimensional sloshing of water in a stepped based tank using a numerical model and validated it with experimental results. The comparison included wave height at different control points and snapshots of free surface evolution at different frequencies. Further examination was conducted on the effects of frequency, step height, fluid volume, and fluid viscosity on wave dynamics.
In this study, the two-dimensional sloshing of water in a stepped based tank partially filled was analyzed using an arbitrary Lagrangian-Eulerian adaptive fixed-mesh method and including the Smagorinsky turbulence model. The numerical model is verified by contrasting the predictions made by the model with experimental results. The tank was subjected to controlled one-directional motion imposed using a shake table. The free surface evolution was followed using ultrasonic sensors, and a high-speed camera was used to record the experiments. The experimental and numerical analyses include a comparison of the wave height at different control points and snapshots of the free surface evolution for two imposed frequencies. Also, a detailed numerical study of the effects of the frequency of the imposed movement, the step height, and the fluid volume on the wave dynamics was performed. Moreover, the effect of fluid viscosity on the dynamics of the free surface was also studied. In brief, the numerical method proved to be accurate, experimental data were reported, and the effects on the numerical results of different physical and numerical aspects were exhaustively analyzed. The proposed results help to understand the sloshing of stepped geometries.

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