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Numerical Study on the Hydroelastic Effects of the Fluid-Structure Interaction in a Sloshing Tank with Baffles

机译:挡板晃动岩槽流体 - 结构相互作用的数值研究

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Liquid sloshing might cause severe impact on the container, leading to damage and destruction of the structures. It is widely believed that installing baffles in the container is one of the most effective ways to reduce violent liquid sloshing, based on which great efforts have been devoted in the investigations of liquid sloshing with baffles for decades. However, most of these existing investigations were focused on the effects of baffle type and fluid mechanism in the sloshing process. Despite that some researchers studied the large deformation of rubber baffles using weak-coupled algorithm, structural responses of the baffles considering hydroelastic effects were rarely paid attention to. This paper carries out a numerical study on the hydroelastic effects of the fluid-structure interaction (FSI) in a sloshing tank with baffles using a strong-coupled FSI algorithm. Firstly, numerical implementation of the numerical sloshing tank which solves the incompressible Navier-Stokes (N-S) equations using SIMPLE method, and the FSI method which solves the monolithically strong-coupled FSI equation using an implicit scheme are introduced. Secondly, grid-independence test and validation on sloshing load are carried out to determine the grid system and show the effectiveness on liquid sloshing using present method. Lastly, liquid sloshing in tanks with horizontal and vertical baffles considering hydroelastic effects are numerically studied. Structural responses of the baffles and sloshing loads on the baffles are obtained and analyzed with a fast Fourier transform (FFT) method, from which the hydroelastic effects are revealed and discussed.
机译:液体晃动可能对容器产生严重影响,导致结构的损坏和破坏。人们普遍认为,在容器中安装挡板是减少剧烈液体晃动的最有效的方法之一,基于该巨大努力已经致力于与挡板的液体晃动几十年来。然而,这些现有的大部分研究都集中在晃动过程中挡板类型和流体机制的影响。尽管有些研究人员使用弱耦合算法研究了橡胶挡板的大变形,但考虑液体弹性效应的挡板的结构响应很少受到注意。本文采用强耦合的FSI算法对晃动罐中的流体结构相互作用(FSI)的水力弹性效应进行了数值研究。首先,介绍了使用简单方法解决不可压缩的Navier-Stokes(N-S)方程的数值晃动罐的数值实现,以及使用隐式方案解决单型强耦合的FSI等式的FSI方法。其次,对晃动负荷进行网格独立性测试和验证以确定网格系统,并使用本方法显示液体晃动的有效性。最后,在数值研究了考虑水平和垂直挡板的罐中的液体晃动。通过快速傅里叶变换(FFT)方法获得挡板和晃动载荷的结构响应,并分析了促进液压弹性效应和讨论的。

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