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随机快速光滑二阶滑模末制导律设计
引用本文:杨鹏飞,方洋旺,伍友利,雍霄驹,张丹旭.随机快速光滑二阶滑模末制导律设计[J].国防科技大学学报,2017,39(4):131-138.
作者姓名:杨鹏飞  方洋旺  伍友利  雍霄驹  张丹旭
作者单位:空军工程大学航空航天工程学院,空军工程大学航空航天工程学院,空军工程大学航空航天工程学院,空军工程大学航空航天工程学院,空军工程大学航空航天工程学院
基金项目:陕西省自然科学基金资助项目(2014JQ8339); 中国博士后科学基金资助(2014M562630)
摘    要:针对目标随机机动、惯性延迟、参数变化等因素降低导弹末制导精度的问题,提出新型随机快速光滑二阶滑模控制方法。将目标机动简化为零均值高斯白噪声过程,制导系统成为带加性噪声随机不确定非线性系统。考虑到该系统不存在平衡点,提出有限时间二阶均方实用收敛概念,并基于此证明了所设计控制律的收敛特性。根据直接命中条件设计滑模面,得到随机快速光滑二阶滑模制导律。在尾追和迎头两种态势下,将该新型制导律与扩展比例导引、一般滑模制导律及确定性光滑二阶滑模制导律进行仿真比较,验证了该方法的正确性和有效性。

关 键 词:随机快速光滑二阶滑模  有限时间收敛  均方二阶实用收敛  末制导律设计
收稿时间:2016/4/5 0:00:00
修稿时间:2016/6/23 0:00:00

Terminal guidance law based on stochastic fast smooth second-order sliding modes
YANG Pengfei,FANG Yangwang,WU Youli,YONG Xiaoju and ZHANG Danxu.Terminal guidance law based on stochastic fast smooth second-order sliding modes[J].Journal of National University of Defense Technology,2017,39(4):131-138.
Authors:YANG Pengfei  FANG Yangwang  WU Youli  YONG Xiaoju and ZHANG Danxu
Abstract:A novel terminal guidance law based on stochastic fast smooth second-order sliding modes control theory is proposed in order to handle the track imprecision caused mainly by stochastic maneuvering of the target, inertial lag, model uncertainties. Assume that the target acceleration term is a zero mean Gaussian white noise and the missile-interceptor guidance system becomes a stochastic uncertain nonlinear system driven by additive noise, which does not have any equilibrium. So a concept of finite-time second-order mean-square practical convergence is presented and the finite-time convergence property of proposed control is proved. Then the direct hit sliding mode manifold is chosen and the guidance law is designed. The applicability of the new guidance law is illustrated through simulations of a guided missile intercepting a stochastic maneuvering target in tail chase and head-on intercepts case, respectively. The results are compared with augmented proportional navigation guidance law, traditional sliding mode guidance law and smooth second order sliding mode guidance law?.
Keywords:stochastic fast smooth second-order sliding modes  finite-time convergence  mean-square second-order practical convergence  terminal guidance law
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