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Numerical modeling of fluid resonance in narrow gaps of fixed rectangular structures

机译:固定矩形结构窄缝中流体共振的数值模拟

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A two-dimensional numerical model is developed to investigate the phenomenon of resonance in narrow gaps. Insteadof using commonly used Volume of Fluid method to capture the free surface which is sometimes difficult to capture thegeometric properties of the geometrically complicated interface, the free surface is traced by using ArbitraryLagrangian–Eulerian method. The numerical model is based on the two-dimensional Reynolds-Averaged Navier–Stokesequations. The numerical model is validated against wave propagation in wave flume. Comparisons between the numerical results and available theoretical data show satisfactory agreements. Fluid resonance in narrow gaps of fixed rectangular structures are simulated. Numerical results show that resonance wave height and wave frequency for rectangleboxes with sphenoid corners is larger than for rectangle boxes.
机译:建立了二维数值模型以研究窄间隙中的共振现象。代替使用常用的“流体体积”方法捕获有时难以捕获几何复杂界面的几何特性的自由表面,而是使用ArbitraryLagrangian–Eulerian方法跟踪自由表面。数值模型基于二维雷诺平均Navier-Stokes方程。数值模型针对波浪在水槽中的传播进行了验证。数值结果和可用的理论数据之间的比较表明令人满意的一致性。模拟了固定矩形结构的狭窄间隙中的流体共振。数值结果表明,蝶形角矩形框的共振波高度和频率大于矩形框。

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