论文:2013,Vol:31,Issue(2):233-238
引用本文:
朱战霞, 韩沛, 陈鹏. 基于非线性Terminal滑模的动能拦截器末制导律设计[J]. 西北工业大学
Zhu Zhanxia, Han Pei, Chen Peng. Design of Nonlinear Terminal SMGL (Sliding-Mode Guidance Law) for KKV (Kinetic Kill Vehicle)[J]. Northwestern polytechnical university

基于非线性Terminal滑模的动能拦截器末制导律设计
朱战霞, 韩沛, 陈鹏
西北工业大学 航天学院, 陕西 西安 710072
摘要:
滑模制导律由于具有优越的性能而得到广泛关注,其设计的关键是滑模面的选取。传统的滑模变结构制导律通常都选择线性滑动平面,并保证系统到达该平面后跟踪误差渐近地收敛到零,在此过程中对收敛时间没有约束,因此不能满足快速性要求。针对这一问题,可以采用Terminal滑模控制策略,即在滑模面设计中引入非线性函数,使跟踪误差在有限时间内收敛到零。分析了一类非线性Terminal滑模面在应用中存在的问题,针对该问题设计了一种改进形式的非线性Terminal滑模面,并推导了系统从任意初始状态到达平衡状态所需时间的表达式。之后,针对动能拦截器末制导,基于改进方法设计了一种非线性Terminal滑模制导律,仿真结果表明,相对于传统的滑模制导律,所设计的制导律可以满足动能拦截的要求,不仅能够使系统状态在有限时间内收敛,而且脱靶量更小。
关键词:    动能拦截    滑动模态    Terminal滑模    制导律   
Design of Nonlinear Terminal SMGL (Sliding-Mode Guidance Law) for KKV (Kinetic Kill Vehicle)
Zhu Zhanxia, Han Pei, Chen Peng
College of Astronautics,Northwestern Polytechnical University,Xi'an 710072,China
Abstract:
SMGL has drawn great attention for its superior performance; during the design of SMGL, the key is howto choose a sliding-mode. Traditionally we choose a linear sliding-mode,with which the tracking error of systemwill asymptotically converge to zero. But the shortcoming of linear-mode is that we cannot control the convergencetime and that sometimes this cannot meet the requirement of rapid response. To avoid this problem,we can use ter-minal sliding-mode control law (TSMCL), in which a nonlinear function is introduced in the sliding-mode, and thiscan satisfy that tracking error converges to zero in finite time. In this paper,we analysed the problems of a kind ofnonlinear terminal sliding-mode surface that emerged in its utilization. Then,aiming at the above problem,we putforward a novel improved nonlinear terminal sliding-mode(NTSM) and derived the expression of convergence timethat is needed by the system to arrive at balance state from an initial state. Finally,for KKV,we designed a newnonlinear terminal sliding-mode guidance law using the improved NTSM. Representative simulation results and theiranalysis show preliminarily that the new guidance law not only meets the requirement of kinetic kill assignment,butalso converges quickly; furthermore the miss distance is smaller than that of traditional sliding-mode guidance law.
Key words:    design    errors    response time(computer systems)    sliding mode control    tracking(position);guid-ance law    KKV(Kinetic Kill Vehicle)    terminal sliding mode   
收稿日期: 2012-04-17     修回日期:
DOI:
基金项目: 国家自然科学基金(10802064)资助
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作者简介: 朱战霞(1973-),女,西北工业大学教授、博士生导师,主要从事飞行器动力学与控制研究。
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参考文献:
[1] 韩 沛. 大气层外动能拦截器末制导律设计与仿真.[硕士学位论文]. 西安: 西北工业大学, 2012Han Pei. Design and Simulation of Terminal Guidance Law for Exo-Atmospheric Kinetic Vehicle. Master Degree Dissertation.Xi'an: Northwestern Polytechnical University, 2012 (in Chinese)
[2] Park K B,Lee J J. Comments on a Robust MIMO Terminal Sliding Mode Control Scheme for Rigid Robot Manipulators. IEEETrans on Automatic Control, 1996, 41(5):761-762
[3] Min Jianqing, Fang Yingguo, Xu Zibin. Adaptive Fast Terminal Sliding Mode Control for a Class of Uncertain System. IEEE In-ternational Conference on Industrial and Information Systems, 2009
[4] Yu Shuanghe,Yu Xinghuo,Man Zhihong. Robust Global Terminal Sliding Mode Control of SISO Nonlinear Uncertain Systems.IEEE Conference on Decision and Control,Sydney,Australia, 2000
[5] Man Z H,Paplinski A P,Wuh R A. Robust MIMO Terminal Sliding Mode Control Scheme for Rigid Robot Manipulator. IEEETrans on Automatic Control, 1994, 39: 2464-2469
[6] Zong Guangdeng,Wu Yuqiang. Finite Time Terminal Sliding Mode Control for a Class of Time Delay Systems. Proceedings ofthe 5th World Congress on Intelligent Control and Automation, 2004,Hangzhou,P. R. China
[7] 汤一华,陈士橹,徐 敏,万自明. 基于 Terminal 滑模的动能拦截器末制导律研究. 空军工程大学学报,2007,(2):22-25Tang Yihua, Chen Shilu, Xu Min, Wan Ziming. Terminal Guidance Law of Kinetic interceptor Based on Terminal Sliding-Mode.Journal of Air Force Engineering University(Natural Science Edition). 2007,(2):22-25 (in Chinese)
[8] Yu Xinghuo,Man Zhihong. Fast Terminal Sliding-Mode Control Design for Nonlinear Dynamical Systems. IEEE Trans on Cir-cuits and Systems, 2002