[an error occurred while processing this directive] [an error occurred while processing this directive] [an error occurred while processing this directive]
[an error occurred while processing this directive]
BALLISTIC AND AIRDYNAMICS

Analysis on the Dynamic Stability of Antiaircraft Guided Projectile in Its Controllable Trajectory

  • CHANG Sijiang ,
  • WANG Zhongyuan ,
  • LIU Tiezheng
Expand
  • 1 School of Power Engineering, NUST, Nanjing 210094, China
    2 China Ordnance Industry System General Departments, Beijing 100089, China

Received date: 2008-11-04

  Online published: 2025-05-19

Abstract

The research status of dynamic stability for controlled and uncontrolled projectiles was discussed briefly Aiming at the antiaircraft guided projectile with fins and a pair of canards, the angular motion model in its controllable trajectory was established. Based on Liapunov's direct method, the dynamic stability condition of the controllable projectile was deduced. The stability of forced vibration under the action of canards was analyzed by solving the angular motion equation. The factors which affect the stability of free motion and forced vibration were discussed respectively. The result shows that the canard parameters and angular velocity are the main factors which influence the dynamic stability of the controllable projectile and should be controlled reasonably in the process of the design of aerodynamic configuration and trajectory.

Cite this article

CHANG Sijiang , WANG Zhongyuan , LIU Tiezheng . Analysis on the Dynamic Stability of Antiaircraft Guided Projectile in Its Controllable Trajectory[J]. Journal of Projectiles, Rockets, Missiles and Guidance, 2010 , 30(1) : 157 -160 . DOI: 10.15892/j.cnki.djzdxb.2010.01.038

[an error occurred while processing this directive]

References

[1]
Murphy C H. Free flight motion of symmetric missiles[R]. Ballistics Research Laboratories Repot (No. 1216). USA: Aberdeen Proving Ground, 1963.
[2]
王中原. 弹丸动态稳定性研究[J]. 兵工学报, 1989.(1): 10- 18.
[3]
张迅. 炮弹非线性运动稳定性的李雅普诺夫第二方法[J]. 弹箭与制导学报, 1995.(2): 47- 51.
[4]
徐明友. 用李雅普诺夫直接法建立弹箭飞行动稳定条件[J]. 南京理工大学学报, 2001. 25(1): 10- 12.
[5]
王中原, 王良明. 修正弹道飞行稳定性分析[J]. 兵工学报, 1998, 19(4): 298- 300.
[6]
王中原, 丁松滨, 艾东民. 修正弹道的飞行稳定性研究[J]. 弹道学报, 1999, 11(4): 1- 5.
[7]
王中原, 丁松滨, 王良明. 弹道修正弹在脉冲力矩作用下的飞行稳定性条件[J]. 南京理工大学学报, 2000, 24(4): 322- 325.
[8]
宋丕极. 枪炮与火箭外弹道学[M]. 北京: 兵器工业出版社, 1993.
[9]
高为炳. 运动稳定性基础[M]. 北京: 高等教育出版社, 1987.
Outlines

/

[an error occurred while processing this directive]