Volume 41 Issue 2
Feb.  2015
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ZHANG Yao, GUO Jie, TANG Shengjing, et al. Missile sliding mode guidance law based on extended state observer[J]. Journal of Beijing University of Aeronautics and Astronautics, 2015, 41(2): 343-350. doi: 10.13700/j.bh.1001-5965.2014.0127(in Chinese)
Citation: ZHANG Yao, GUO Jie, TANG Shengjing, et al. Missile sliding mode guidance law based on extended state observer[J]. Journal of Beijing University of Aeronautics and Astronautics, 2015, 41(2): 343-350. doi: 10.13700/j.bh.1001-5965.2014.0127(in Chinese)

Missile sliding mode guidance law based on extended state observer

doi: 10.13700/j.bh.1001-5965.2014.0127
  • Received Date: 17 Mar 2014
  • Publish Date: 20 Feb 2015
  • Based on the technology of extended state observer (ESO), a novel missile sliding mode guidance law was derived to intercept maneuvering target. According to relative movement between missile and target in the process of interception, the difficult question was effectively settled that too large overload was required during terminal intercepting phase, which was addressed by currently estimating and dynamically compensating to target acceleration via ESO. Thus, the goal of precision against target was achieved. Moreover, accounting for the autopilot as second-order dynamics in simulation, three simulation experiments of different interception strategies, which included head-on interception, tail-chase interception and head-pursuit interception, were investigated in the two kinds of cases of intercepting periodic maneuvering target and aperiodic maneuvering target. Compared with sliding mode guidance law based on finite time convergence, the results show the strong robustness and validities of the proposed sliding mode guidance law based on ESO in the terminal interception guidance.

     

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  • [1]
    Zhang Q Z, Wang Z B,Tao F.Optimal guidance law design for impact with terminal angle of attack constraint[J].Optik,2014,125(1):243-251.
    [2]
    Hexner G, Shima T.Stochastic optimal control guidance law with bounded acceleration[J].IEEE Transaction on Aerospace and Electronic Systems,2007,43(1):71-78.
    [3]
    张友安,黄诘, 孙阳平.带有落角约束的一般加权最优制导律[J].航空学报,2014, 35(3):848-856. Zhang Y A,Huang J,Sun Y P.Generalized weighted optimal guidance laws with impact angle constraint[J].Acta Aeronautica et Astronautica Sinica,2014,35(3):848-856(in Chinese).
    [4]
    Zhang Z X, Li S H,Luo S.Terminal guidance laws of missile based on ISMC and NDOB with impact angle constraint[J].Aerospace Science and Technology,2013,31(1):30-41.
    [5]
    朱凯,齐乃明. 基于滑模干扰观测器的垂直攻击末制导律研究[J].兵工学报,2011,32(12):1462-1467. Zhu K,Qi N M.Research on vertical impact terminal guidance law based on sliding mode disturbance observer[J].Acta Armamentrii,2011,32(12):1462-1467(in Chinese).
    [6]
    马克茂,马杰. 机动目标拦截的变结构制导律设计与实现[J].宇航学报,2010,31(6):1589-1595. Ma K M,Ma J.Design and implementation of variable structure guidance law for maneuvering target interception[J].Journal of Astronautics,2010,31(6):1589-1595(in Chinese).
    [7]
    窦荣斌,张科. 基于二阶滑模的再入飞行器末制导律研究[J].宇航学报,2011,32(10):2109-2114. Dou R B,Zhang K.Research on terminal guidance law for re-entry vehicle based on second-order sliding mode control[J].Journal of Astronautics,2011,32(10):2109-2114(in Chinese).
    [8]
    熊俊辉,唐胜景, 郭杰,等.基于模糊变系数策略的迎击拦截变结构制导律设计[J].兵工学报,2014,35(1):134-139. Xiong J H,Tang S J,Guo J,et al.Design of variable structure guidance law for head-on interception based on variable coefficient strategy[J].Acta Armamentarii,2014,35(1):134-139(in Chinese).
    [9]
    Moosapour S S, Alizadeh G,Khanmohammadi S,et al.A novel robust proportional navigation guidance law design for missile considering autopilot dynamic[J].Transactions of the Institute of Measurement and Control,2013,35(3):703-710.
    [10]
    王嘉鑫,林德福, 宋韬.引入参考目标的比例导引制导律研究[J].航天控制,2013,31(6):31-35. Wang J X,Lin D F,Song T.The proportional navigation guidance law with reference object[J].Aerospace Control,2013,31(6): 31-35(in Chinese).
    [11]
    Shtessel Y, Shkolnikov L,Levant A.Guidance and control of missile interceptor using second-order sliding modes[J].IEEE Transaction on Aerospace and Electronic Systems,2009,45(1): 110-124.
    [12]
    Zhou D, Sun S.Guidance laws with finite time convergence[J]. Journal of Guidance,Control,and Dynamics,2009,32(6): 1838-1846.
    [13]
    马悦悦,唐胜景, 郭杰,等.基于自抗扰和模糊逻辑的大攻角控制系统设计[J].系统工程与电子技术,2013,35(8):1711-1716. Ma Y Y,Tang S J,Guo J,et al.High angle of attack control system design based on ADRC and fuzzy[J].Systems Engineering and Electronics,2013,35(8):1711-1716(in Chinese).
    [14]
    Bhat S P, Bernstein D S.Finite-time stability of continuous autonomous systems[J].SIAM Journal of Control and Optimization,2000,38(8):751-766.
    [15]
    韩京清. 自抗扰控制技术——估计补偿不确定因素的控制技术[M].北京:国防工业出版社,2008:221-237. Han J Q.Active disturbance rejection control technique:the technique for estimating and compensating the uncertainties[M].Beijing:National Defence Industry Press,2008:221-237.

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