三介质Mie-Grüneisen混合模型在水下爆炸防护层问题中的应用

Applications of Three-component Mie-GrüNeisen Mixture Model in Underwater Explosion Mitigation Problem

  • 摘要: 研究水下爆炸中的防护层问题, 将爆炸气体、水、防护层或其他材料看成一个混合流场后, 它们的物理状态可以直接用统一形式的Mie-Grüneisen状态方程来表示, 再用Mie-Grüneisen混合模型模拟爆炸气体、水、固态防护层之间的复杂相互作用。计算时, 通过状态方程中的特定参数来区分流体成分的物理特性, 并通过体积分数来区分界面, 同时添加自由进出口边界条件; 计算过程中, 对防护层的效果进行细致研究。研究发现, 防护层的效果取决于材料的冲击阻抗。当冲击波从一种介质进入新介质时, 在新介质冲击阻抗较小的情况下其压力会降低。同时, 进入防护层的冲击波被结构物反射又会形成第二个冲击波。在这个过程中, 对防护层的厚度和距离进行关注, 但是这两个因素并未产生重要影响。

     

    Abstract: In this paper, our main concern is the effects of the mitigation layer in the underwater explosion problem. As the explosive gaseous products, water, mitigation layer, and so on constitute a fluid mixture, the physical states of these components are covered by a uniform Mie-Grüneisen equation of states(EOS). Then the Mie-Grüneisen mixture model is applied to simulate the complicated interaction among gaseous product, water and solid layer. In the calculation, the particular parameters of EOS are used to make a distinction among the physical properties of fluid components and the volume fractions are used to identify the interfaces. In addition, the inlet and outlet boundary conditions are implemented here. During the calculation process, the effect of the mitigation layer is investigated here. According to the investigation, it is found that the effect of the layer is decided by the shock impedance of layer material. The pressure of the shock wave will decrease when it penetrates a new medium with lower impedance. On the other side, the penetrated shock wave in the layer is reflected by the structure and produces a second shock wave. During this process, the affection of layer thickness and distance is also studied here. But both two factors are unimportant under the mitigation mechanism.

     

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