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跨声速旋成体头部脱体激波的研究 被引量:2

An Investigation on Detached Shock Waves Ahead of Bodies of Revolution at Transonic Speeds
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摘要 本文在实验结果基础上,给出了一种计算锥—柱—船尾、拱—柱—船尾和圆球这三类旋成体脱体激波的工程方法。作为一个比较经典的方法,文[1]给出的方法已广泛用来计算物体低超声速飞行时的头部脱体激波。我们知道,理论上能检验脱体波计算合理与否的必要条件是圆锥激波脱体条件。考察文[1]方法后发现,该方法理论上不满足激波脱体条件;究其原因是由于物面肩部发出的声速线处理得较实际过于倾斜。实验结果表明,在M_∞→1时,声速线在物体横向相当一段范围内近乎垂直来流方向。据此本文对文[1]方法做了相应修正。修正过的方法既能满足激波脱体条件,又能与实际吻合较好;而且本方法适用范围较广。 Based on the experimental results, an engineering method for calculating detached shock waves ahead of three kinds of bodies, cone-cylinder-boattail, ogive-cylinder-boattail and sphere, is presented in this paper. The method, presented in Ref.[1], as a relatively classical one, has beem used widely for predicting the detached shock wave ahead of a body at lower supersonic speeds. It is well-known that the detachment condition for conical shock wave is a necessary condition on which whether a prediction is valid or not can be examined theoretically. Examination of the method developed in Ref.[1] proves that the method does not theoretically satisfy the shock wave detachment condition, for which the reason is that in dealing with the sonic line, Ref.[1] treated the sonic line emitted at the shoulder on a body as a more inclined one than that in practical case. The experimental results show that the sonic line, particularly at M∞→1, is almost perpendicular to the free-stream direction in a rather long lateral distance from the body surface. Accordingly, a corresponding correction is made in this paper. The corrected method satisfies both the theoretical detachment condition and the practical cases simultaneously. And the method is applicable in a relatively wide range.
出处 《南京航空学院学报》 CSCD 1990年第3期1-6,共6页
基金 国家自然科学基金
关键词 旋成本 跨声速 脱体激波 头部 bodies of revolution, transonic velocity, detached shock wave, cone, cylinder, sphere, combination configuration
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参考文献2

  • 1郑之初.跨音速下圆球脱体激波[J]空气动力学学报,1984(03).
  • 2郑之初,汪锡琦,王九瑞,李秉录,韩忠,张振松,葛学真,曾建国,张正信,马文驹,贾玉芳.弹道靶上的跨音速实验[J]力学学报,1981(06).

同被引文献16

  • 1郑之初,雷晓晓.M_∞→1时圆球绕前体流场的数值模拟[J].空气动力学学报,1996,14(1):104-109. 被引量:1
  • 2Laitone E V, Pardee O O M. Location of detached shock wave in front of a body moving at supersonic speeds[R] NACA RM ATB10,1947.
  • 3郑之初.跨音速下圆球脱体激波[J].空气动力学学报,l984(3):98-103.
  • 4Moeckel W E. Approximate method for predicting form and location of detached shock waves ahead of plane or ax ially symmetric bodies[R]. NACA TN 1921,1949.
  • 5夏皮罗A H.可压缩流的动力学与热力学:下册[M].北京:科学出版社,1966.
  • 6Klapproth J F. Approximate relative total pressure losses of an infinite cascade of supersonic blades with finile lead- ing-edge thickness[R]. NACA RM E9L21,1950.
  • 7Graham R C, Klapproth J F, Barina F J. Investigation of off-design performance of shock in rotor type supersonic blading[R]. NACA RM-E51C22,1951.
  • 8刘翠娥,吴文权.任意迥转面叶栅超声速进口流场特征线法计算机程序和唯一进气角的确定[J].工程热物理学报,1980,l(3):255-264.
  • 9吴仲华,吴文权,华耀南,等.给定激波模型的叶栅跨声流的计算[J].工程热物理学报,1984,5(3):256-261.
  • 10阮志坤.平面叶栅栅前激波的改进模型[J].工程热物理学报,1984,5(4):338-341.

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