Flow separation model for the water impact problem

A. Del Buono, A. Iafrati, G. Bernardini
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Abstract

. The present paper proposes a new flow separation model for the water impact problem which is here solved through by a potential flow model with fully non-linear boundary conditions at the free-surface. The unsteady boundary value problem is numerically solved through a hybrid BEM-FEM approach where a boundary element method is coupled to a simplified finite element method for describing the thinnest part of the jet. In the water entry of bodies with smoothly curved surface, the point where the flow detaches from the body contour is unknown and has to be computed as a part of the numerical solution. For this reason, the hybrid BEM-FEM approach is here extended to include a flow separation model based on a kinematic criterion. The proposed model is applied to the water entry of different smoothly curved body with a constant vertical velocity. Numerical results show the capability of the formulation to accurately describe the free-surface evolution and pressure distribution as well as to provide a consistent prediction of the flow separation.
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针对水冲击问题的流动分离模型
. 本文提出了水冲击问题的一种新的流动分离模型,该模型通过自由表面具有完全非线性边界条件的势流模型来解决。采用边界元-有限元混合方法对非定常边值问题进行了数值求解,该方法将边界元法与描述射流最薄部分的简化有限元法相结合。在光滑曲面物体的入水过程中,水流脱离物体轮廓的点是未知的,必须作为数值解的一部分进行计算。因此,本文将边界元-有限元混合方法扩展为包含基于运动学准则的流动分离模型。将该模型应用于不同竖直速度的光滑弯曲体的入水问题。数值结果表明,该公式能够准确地描述自由面演化和压力分布,并提供了一致的流动分离预测。
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