高速射弹超空泡流动的重力和压缩性效应

孟庆昌 张志宏 李启杰

孟庆昌, 张志宏, 李启杰. 高速射弹超空泡流动的重力和压缩性效应[J]. 爆炸与冲击, 2016, 36(6): 781-788. doi: 10.11883/1001-1455(2016)06-0781-08
引用本文: 孟庆昌, 张志宏, 李启杰. 高速射弹超空泡流动的重力和压缩性效应[J]. 爆炸与冲击, 2016, 36(6): 781-788. doi: 10.11883/1001-1455(2016)06-0781-08
Meng Qingchang, Zhang Zhihong, Li Qijie. Effects of gravity and compressibility on supercavitating flowcaused by high speed projectile[J]. Explosion And Shock Waves, 2016, 36(6): 781-788. doi: 10.11883/1001-1455(2016)06-0781-08
Citation: Meng Qingchang, Zhang Zhihong, Li Qijie. Effects of gravity and compressibility on supercavitating flowcaused by high speed projectile[J]. Explosion And Shock Waves, 2016, 36(6): 781-788. doi: 10.11883/1001-1455(2016)06-0781-08

高速射弹超空泡流动的重力和压缩性效应

doi: 10.11883/1001-1455(2016)06-0781-08
基金项目: 

国家自然科学基金项目 51309230

国家自然科学基金项目 51479202

中国博士后科学基金项目 2013M542531

中国博士后科学基金项目 2014T70992

详细信息
    作者简介:

    孟庆昌(1981—),男,博士,讲师

    通讯作者:

    张志宏,zhangzhihong_999@163.com

  • 中图分类号: O353.4

Effects of gravity and compressibility on supercavitating flowcaused by high speed projectile

  • 摘要: 超空泡射弹是一种新型的水下高速动能武器。基于理想可压缩势流理论,考虑流体的重力效应,建立了水下细长锥形射弹超空泡流动的统一理论模型和数值计算方法,分别导出了亚、超声速条件下用于计算细长锥形射弹超空泡形态的积分-微分方程。采用二次多项式局部拟合空泡,提出了超空泡形态的数值离散和递推求解方法。通过超空泡长细比的渐近解与数值解计算结果比较,验证了所建立的理论模型和计算方法的有效性。通过分析细长锥形射弹在不同运动方式、深度、速度条件下的超空泡形态和流体动力系数计算结果,明确了流体重力和压缩性效应对超空泡尺度、射弹表面压力分布和压差阻力系数的影响。
  • 图  1  细长锥形射弹及超空泡坐标系

    Figure  1.  Coordinate system on slender conical projectile and supercavity

    图  2  超空泡长细比的数值解与渐近解

    Figure  2.  Supercavity aspect ratio between numericaland asymptotic solution

    图  3  运动方式对超空泡形态的影响

    Figure  3.  Effect of movement modeon supercavity profile

    图  4  出水与水平运动超空泡长度和最大半径之比

    Figure  4.  Ratio of supercavity length to maximum radiusfor upward to horizontal movement

    图  5  深度对出水超空泡尺度的影响

    Figure  5.  Effect of depth on supercavity scalefor upward movement

    图  6  深度对超空泡长度和半径的影响

    Figure  6.  Effect of depth on supercavity length and radius

    图  7  不同马赫数下的压力系数分布

    Figure  7.  Pressure coefficients for different Mach number

    图  8  不同深度时压差阻力系数与马赫数的关系

    Figure  8.  Base drag coefficient vs. Mach numberat different depths

    图  9  可压缩与不可压缩流动参数之比

    Figure  9.  Flow parameter ratio of compressibilityto incompressibility

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出版历程
  • 收稿日期:  2015-04-27
  • 修回日期:  2015-06-15
  • 刊出日期:  2016-11-25

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