导弹与制导技术

考虑动力学滞后的最优比例导引律研究

  • 王辉 ,
  • 林德福 ,
  • 程振轩
展开
  • 1 北京理工大学宇航学院,北京 100081
    2 中国兵器工业集团公司,北京 1000821

王辉(1984-),男,江苏宿迁人,博士研究生,研究方向:飞行器总体设计,飞行器制导与控制。

收稿日期: 2010-10-27

  网络出版日期: 2025-05-30

The Research on Optimal Proportional Navigation Guidance with Single Dynamic Lag

  • WANG Hui ,
  • LIN Defu ,
  • CHENG Zhenxuan
Expand
  • 1 School of Aerospace Engineering, Beijing Institute of Technology, Beijing 100081,China
    2 China North Industries Group Corporation, Beijing 1000821, China

Received date: 2010-10-27

  Online published: 2025-05-30

摘要

建立具有一阶动力学滞后的制导系统模型,利用最优控制理论,推导了考虑一阶制导动力学滞后的最优制导律。与经典的比例导引、增强型比例导引进行了对比研究,研究结果表明,这种最优制导律能有效降低弹道末端对加速度的要求,减少制导系统对末导时间的要求,同时也能有效降低动力学滞后对制导系统脱靶量的影响。

本文引用格式

王辉 , 林德福 , 程振轩 . 考虑动力学滞后的最优比例导引律研究[J]. 弹箭与制导学报, 2011 , 31(4) : 33 -36 . DOI: 10.15892/j.cnki.djzdxb.2011.04.013

Abstract

The guidance model with single dynamic lag was established. The optimal guidance law with single time constant was deduced using optimal theory. The research on proportional navigation, augmented proportional navigation and optimal guidance law was done. It is concluded that the optimal guidance law with single time constant can reduce the demand of acceleration at the terminal of the trajectory and reduce the demand of guidance time, and this optimal guidance law can reduce the influence of dynamic lag on miss distance.

参考文献

[1]
Paul Zarchan. Tactical and strategic missile guidance[M]. Fourth Edition. Virginia: AIAA Inc., 2002.
[2]
P Garnell. Guided weapon control systems[M]. Royal Military College of Science, 1980.
[3]
Chang-Kyung Ryoo. Time-to-go weighted optimal guidance with impact angle constraints[J]. IEEE Transactions on Control Systems Technology, 2006, 14(3): 483-492.
[4]
刘豹, 唐万生. 现代控制理论[M]. 北京: 机械工业出版社, 2006.
文章导航

/