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基于神经网络方法的不确定非线性微分-代数子系统的鲁棒反推镇定控制
引用本文:臧强,叶薛飞,林前程,孙宁,胡凯,周颖.基于神经网络方法的不确定非线性微分-代数子系统的鲁棒反推镇定控制[J].南京气象学院学报,2012,4(4):340-344.
作者姓名:臧强  叶薛飞  林前程  孙宁  胡凯  周颖
作者单位:南京信息工程大学 信息与控制学院,南京,210044;南京信息工程大学 信息与控制学院,南京,210044;江苏省生态环境监控中心,南京,210036;南京信息工程大学 信息与控制学院,南京,210044;南京信息工程大学 信息与控制学院,南京,210044;南京邮电大学 自动化学院,南京,210003
基金项目:国家自然科学基金(61004001;61104103;60904025);江苏省自然科学基金(BK2011826);南京信息工程大学科研基金(S8110046001)
摘    要:对于指数1且关联可测的不确定非线性微分-代数子系统,将反推方法和神经网络相结合,研究了其鲁棒渐近镇定控制问题.基于反推方法来构造镇定控制器,利用3层的神经网络来逼近每一步控制器构造过程中的不确定项.提出一种新的自适应算法对神经网络权值进行在线调节,并适当选取每一步虚拟控制器的参数,最终得到的控制器使得闭环系统是渐近稳定的.

关 键 词:微分-代数系统  子系统  神经网络  反推
收稿时间:2012/4/20 0:00:00

Robust backstepping stabilization control for uncertain nonlinear differential-algebraic equations subsystems based-on artificial neural networks
ZANG Qiang,YE Xuefei,LIN Qiancheng,SUN Ning,HU Kai and ZHOU Ying.Robust backstepping stabilization control for uncertain nonlinear differential-algebraic equations subsystems based-on artificial neural networks[J].Journal of Nanjing Institute of Meteorology,2012,4(4):340-344.
Authors:ZANG Qiang  YE Xuefei  LIN Qiancheng  SUN Ning  HU Kai and ZHOU Ying
Institution:School of Information and Control,Nanjing University of Information Science & Technology,Nanjing 210044;School of Information and Control,Nanjing University of Information Science & Technology,Nanjing 210044;Environmental Monitoring Center of Jiangsu Province,Nanjing 210036;School of Information and Control,Nanjing University of Information Science & Technology,Nanjing 210044;School of Information and Control,Nanjing University of Information Science & Technology,Nanjing 210044;College of Automation,Nanjing University of Posts and Telecommunications,Nanjing 210003
Abstract:For a class of uncertain nonlinear differential-algebraic equations subsystems whose index is one and interconnection is locally measurable,the problem of robust stabilization is considered by combining the backstepping method and artificial neural networks.The robust stabilization controller is proposed based on backstepping approach by using three-layer artificial neural networks to approximate the uncertain terms arisen in the procedure of controller design.The weights of neural networks are updated online with a new self-adaptive algorithm.By choosing the gain parameters of the virtual controllers step-by-step,a stabilization controller is obtained through which the closed-loop systems are made asymptotically stable.
Keywords:differential-algebraic equations systems  subsystems  artificial neural networks  backstepping
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