聚能装药宏观偏差耦合对射流横向偏移的影响  被引量:1

Influence of Coupled Macroscopic Deviation of Shaped Charge on Lateral Displacement of Jet

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作  者:聂源 梁斌[1] 袁小雅 刘闯[2] 李毅[3] NIE Yuan;LIANG Bin;YUAN Xiaoya;LIU Chuang;LI Yi(Institute of System Engineering,China Academy of Engineering Physics,Mianyang 621999,Sichuan,China;Department of Mechanical Engineering,Nanjing University of Science and Technology,Nanjing 210094,Jiangsu,China;Hypervelocity Aerodynamics Institute,China Aerodynamics Research and Development Center,Mianyang 621000,Sichuan,China)

机构地区:[1]中国工程物理研究院总体工程研究所,四川绵阳621999 [2]南京理工大学机电工程学院,江苏南京210094 [3]中国空气动力研究与发展中心超高速空气动力研究所,四川绵阳621000

出  处:《高压物理学报》2022年第5期150-158,共9页Chinese Journal of High Pressure Physics

基  金:国家自然科学基金(12102413)。

摘  要:聚能装药宏观偏差是引发射流横向偏移的原因之一,为研究多种宏观偏差对射流横向偏移的影响规律,根据射流成形理论推导了同轴度偏差、壁厚偏差和位置偏差对射流横向偏移量的影响的理论分析模型。对存在多种宏观偏差的聚能装药采用数值模拟方法开展射流形成过程的计算,获得了各类宏观偏差对射流横向偏移量的影响规律。结果表明,单一的同轴度偏差和位置偏差均导致射流呈二次曲线状,单一的壁厚偏差使射流偏转,但射流仍保持直线状。在多种宏观偏差相互耦合的情况下,射流横向偏移量约为各单一因素引起的偏移量的矢量和。研究成果可为提高聚能装药的稳定性提供参考。Macroscopic deviation of shaped charge is one of the reasons for lateral deviation of induced jet.In order to study the influence of multiple coupled macro deviations on the lateral deviation of jet,theoretical model considering the effects of the coaxiality deviation,the liner thickness deviation and the position deviation on the lateral deflection of the jet was deduced according to the jet forming theory.The numerical simulations of the jet forming process for the shaped charge containing multiple macroscopic deviations were carried out.The results show that the coaxiality deviation and the position deviation both cause the jet to form a quadratic curve,and the liner thickness deviation makes the jet deflect,but still maintain a straight shape.For the cases of multiple macroscopic deviations coupling,the lateral displacement of the jet is approximately the vector sum of the displacements caused by each single factor.The results provide a reference for improving the stability of shaped charge.

关 键 词:聚能装药 同轴度偏差 位置偏差 壁厚偏差 横向偏移 

分 类 号:O358[理学—流体力学] O521.9[理学—力学]

 

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