期刊文献+

一类扩展的弹道成型制导律 被引量:7

Extended Trajectory Shaping Guidance Laws
下载PDF
导出
摘要 以导弹剩余飞行时间的幂函数为基础构建扩展的目标罚函数,利用Schwartz不等式,推导得到扩展的带落点和落角约束的最优制导律簇,给出了两类衍生形式的扩展弹道成型制导律簇.在终端落角约束下,针对罚函数的不同指数n、制导动力学阶数以及不同的导引头和驾驶动力学权状态,研究了第一类衍生形式弹道成型的量纲一加速度、位置、角度脱靶量特性.研究结果表明,末导时间达到制导动力学滞后时间常数的15倍左右时,量纲一位置和角度脱靶量均收敛到0附近;指数n越大,位置和角度脱靶量振荡越厉害;动力学阶数越高,位置脱靶量振荡越厉害.最后指出,提高导引头响应速度比提高驾驶仪响应速度能更有效地降低系统位置和角度脱靶量. An extended cost function was proposed on the basis of a power function about missile remain time-to-go.According to Schwartz inequality,a family of extended optimal guidance law with both position and impact angle constraints was deduced and two kinds of extended trajectory shaping guidance laws were derived.For different missile seeker,autopilot dynamics weighted states,different system dynamics order and different exponential n of the cost function,the nondimensional acceleration,non-dimensional position and angle miss distance of the first kind trajectory shaping guidance system was studied on the restraint that final impact angle was introduced into the system.It is concluded that the position and angle miss-distance produced by the final impact angle can approach to zero when the missile terminal guidance time is about15 times as much of the system lag time.It will result in a more oscillatory position miss response when the system dynamics order increases.And when the exponential number n increases,the position and angle miss distance can be much worse.Finally,it shows that a fast response missile seeker is more effective than a fast autopilot response to reduce the system position and angle miss distance.
出处 《北京理工大学学报》 EI CAS CSCD 北大核心 2014年第6期597-602,共6页 Transactions of Beijing Institute of Technology
基金 国家自然科学基金资助项目(61172182)
关键词 最优制导律 扩展弹道成型 施瓦茨不等式 位置脱靶量 角度脱靶量 optimal guidance law extended trajectory shaping Schwartz inequality position miss distance angle miss distance
  • 相关文献

参考文献10

  • 1Ohlmeyer E J,Phillips C A.Generalized vector explicit guidance[J].Journal of Guidance,Control,and Dynamics,2006,29(2):261-268.
  • 2Garnell P.Guided weapon control systems[M].Beijing:Beijing Institute of Technology,2003:297-364.
  • 3Zarchan P.Tactical and strategic missile guidance[M].6th ed.Virginia:AIAA Inc,2012:31-50,541-569.
  • 4Ben-Asher J Z,Yaesh I.Optimal guidance with reduced sensitivity to time-to-go estimation errors[J].Journal of Guidance,Control,and Dynamics,1997,20(1):158-163.
  • 5Ben-Asher J Z,Yaesh I.Advances in missile guidance theory[M].Virginia:AIAA Inc.,1998.
  • 6Ryoo C K,Cho H,Tahk M J.Optimal guidance laws with terminal impact angle constraint [J].Journal of Guidance,Control,and Dynamics,2005,28(4):724-732.
  • 7Ryoo C K,Cho H,Tahk M J.Time-to-go weighted optimal guidance with impact angle constraints[J].IEEE Transactions on Control Systems Technology,2006,14(3):483-492.
  • 8Ryoo C K,Cho H,Tahk M J.Closed-form solutions of optimal guidance with terminal impact angle constraint//Proceedings of IEEE Int Conf Control Application.Istanbul,Turkey:,2003:504-509.
  • 9王辉,林德福,程振轩.Time-to-go weighted optimal trajectory shaping guidance law[J].Journal of Beijing Institute of Technology,2011,20(3):317-323. 被引量:5
  • 10常超,林德福,祁载康,王辉.带落点和落角约束的最优末制导律研究[J].北京理工大学学报,2009,29(3):233-236. 被引量:34

二级参考文献11

  • 1林德福,祁载康,夏群力.带过重力补偿的比例导引制导律参数设计与辨识[J].系统仿真学报,2006,18(10):2753-2756. 被引量:26
  • 2Zarchan P. Tactical and strategic missile guidance[M]. Virginia: American Institute of Aeronautics and Astronautics, 2004.
  • 3Qi Zaikang. Guided weapon control systems[M]. Beijing:Beijing Institute of Technology Press, 2004.
  • 4祁载康.制导弹药技术[M].北京:北京理工大学出版社,1990.
  • 5Ernest J Ohlmeyer,Craig A Phillips.Generalized vector explicit guidance. Journal of Guidance,Control,and Dynamics . 2006
  • 6J.A.Lukacs,O.A.Yakimenko."Trajectory-shape varying missile guidance for interception of ballistic missiles during the boost phase.". AIAA Guidance,Navigation and Control Conference and Exhibit . 2007
  • 7Paul Zarchan.Tactical and strategic missile guidance. . 2002
  • 8Chang-Kyung Ryoo.Time-to-go weighted optimal guid-ance with impact angle constraints. IEEE Transac-tions on Control Systems Technology . 2006
  • 9Ryoo C K,Cho H,Tahk MJ.Optimal guidance laws withterminal impact angle constraint. Journal of Guidance Control and Dynamics . 2005
  • 10Liu B,Tang W.S.Modern control Theory. . 2006

共引文献36

同被引文献27

  • 1林德福,祁载康,夏群力.带过重力补偿的比例导引制导律参数设计与辨识[J].系统仿真学报,2006,18(10):2753-2756. 被引量:26
  • 2Zarchan P. Tactical and strategic missile guidance[M]. 5th ed. Virginia: AIAA Inc. , 2007:31 - 50,541 - 569.
  • 3Ryoo C K, Shin H S, Tahk M J. Energy optimal waypoint guidance synthesis for antiship missiles[J]. IEEE Transactions on Aerospace and Electronic Systems, 2010,46(1) :80 - 95.
  • 4Yoon M G. Relative circular navigation guidance for the impact angle control problem[J]. IEEE Transactions on Aerospace and Electronic Systems, 2008, 44 ( 4 ) : 1449 - 1463.
  • 5Cherry G. A general explicit, optimizing guidance law for rocker-propelled spacecraft, AIAA 1964[R].[S. 1.]: AIAA, 1964:614-638.
  • 6Song T L, Shin S J. Time-optimal impact angle control for vertical plane engagements[J]. IEEE Transactions on Aerospace and Electronic Systems, 1999, 35 (2): 738 - 742.
  • 7Ryoo C K, Cho H, Tahk M J. Optimal guidance laws with terminal impact angle constraint [J]. Journal ofGuidance, Control, and Dynamics, 2005, 28 ( 4): 724 -732.
  • 8Ryoo C K, Cho H, Tahk M J. Time-to-go weighted optimal guidance with impact angle constraints [J]. IEEE Transactions on Control Systems Technology, 2006,14(3) :483 - 492.
  • 9Lee Y I, Kim S H, Tahk M J. Optimality of linear time-varying guidance for impact angle control [J ]. IEEE Transactions on Aerospace and Electronic Systems, 2012,48(3) :2802 - 2817.
  • 10Lee Y I, Kim S H, Lee ~ I. Analytic solutions of generalized impact angle control guidance law for first- order lag system[J]. Journal of Guidance, Control, and Dynamics, 2013,36(1) :96 - 112.

引证文献7

二级引证文献26

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部