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A semi-analytical solution for the three-dimensional Wagner steep wave impact on a vertical circular cylinder

机译:三维瓦格纳陡峭波对垂直圆柱的半解析解

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This study investigates the hydrodynamic problem of the steep wave impact on a vertical cylinder. The problem is considered in the three-dimensional space (3D) using linear potential theory. The formulation is idealized assuming that the volume of liquid is rectangular (extending transversely to infinity), resembling the geometry of a steep wave that propagates toward a vertical cylinder with constant velocity. The equivalent linearized boundary value problem of the 3D Wagner liquid impact is treated using a semi-analytical solution methodology. A fundamental assumption is made that the instantaneous contact line between the cylinder and the liquid is weakly dependent upon the vertical coordinate. The validity of this assumption is verified through the numerical results obtained from the theoretical model and through dedicated CFD computations. Several calculations are presented which concern the hydrodynamic loads, the evolution of the position of the contact line and the total impulse exerted on the solid. The main outcome of this study is that it shows that the actual 3D solution of Wagner steep wave impact falls between the simplified 2D von karman and the 2D Wagner approximations. (C) 2019 Elsevier Inc. All rights reserved.
机译:这项研究调查了陡波冲击垂直圆柱体的水动力问题。使用线性势理论在三维空间(3D)中考虑该问题。假设液体体积为矩形(横向延伸至无穷大),并且类似于以恒定速度向垂直圆柱传播的陡波的几何形状,则该公式是理想的。使用半解析解方法来处理3D Wagner液体冲击的等效线性化边界值问题。一个基本的假设是,圆柱体和液体之间的瞬时接触线几乎不依赖于垂直坐标。通过从理论模型获得的数值结果以及专用的CFD计算,可以验证该假设的有效性。提出了一些有关流体动力载荷,接触线位置的演变以及施加在固体上的总冲量的计算。这项研究的主要结果是,它表明Wagner陡波冲击的实际3D解落在简化的2D von karman和2D Wagner近似之间。 (C)2019 Elsevier Inc.保留所有权利。

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