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Investigation of free-field underwater explosion with Eulerian finite element method

机译:欧拉有限元法研究自由场水下爆炸

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Underwater explosion in free field is investigated in this paper numerically. With the multiphase interface captured by the Volume of Fluid (VOF) method, the Eulerian finite element method (EFEM) for underwater explosion is established. The MUSCL algorithm to advect the element centered variables is modified to maintain its conservativeness in the axisymmetric model, and the second order Early Time Approximation (ETA(2)) is adopted to deal with the non-reflecting boundary condition of the computational domain. By comparing with the experiment results, the numerical model is proved in both shockwave and bubble oscillation simulation. With the numerical model, 2 underwater explosion cases with different initial depths are simulated and the near-field pressure characteristics are analyzed. The near-field bubble pulsation load exhibits noteworthy asymmetry around the bubble, which is attributed to the 2 high pressure regions above and beneath the bubble, respectively. By comparing the evolution of bubbles with different buoyancy parameters, it is found that the increase of the buoyancy parameter can delay the penetration and extend the collapse of the bubble.
机译:本文对自由场中的水下爆炸进行了数值研究。利用流体体积(VOF)方法捕获的多相界面,建立了用于水下爆炸的欧拉有限元方法(EFEM)。 MUSCL算法对元素中心变量进行修正以保持其在轴对称模型中的保守性,并采用二阶提前时间近似(ETA(2))来处理计算域的非反射边界条件。通过与实验结果的比较,在冲击波和气泡振荡仿真中都建立了数值模型。利用数值模型,模拟了两种不同初始深度的水下爆炸情况,并分析了近场压力特征。近场气泡脉动载荷在气泡周围表现出明显的不对称性,这分别归因于气泡上方和下方的两个高压区域。通过比较具有不同浮力参数的气泡的演化,发现浮力参数的增加可以延迟气泡的渗透并延长气泡的破裂。

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