自动化学院“六朝松∙智控论坛”—名家讲坛系列报告

发布者:赵剑锋发布时间:2024-12-04浏览次数:10

报告时间:2024年12月6日 周五上午 10:30

报告地点:东南大学四牌楼校区中心楼二楼教育部重点实验室会议室

组织单位:东南大学 自动化学院

邀  请  人:李世华教授 东南大学自动化学院


报告主题:Modern Sliding Mode Control Approach to Lyapunov Redesign


报告人简介:

Leonid M. Fridman received an M.S. degree in mathematics from Kuibyshev  (Samara) State University, Samara, Russia, in 1976, a Ph.D. degree in applied mathematics from the Institute of Control Science, Moscow, Russia, in 1988, and a Dr. Sc. degree in control science from Moscow State University of Mathematics and Electronics, Moscow, Russia, in 1998. In 2002, he joined the Department of Control Engineering and Robotics, Division of Electrical Engineering of Engineering Faculty at  National Autonomous University of Mexico (UNAM), Mexico. His main research interests are variable structure systems. He is a co-author and coeditor of Twelve books and nineteen special issues of the leading journals devoted to the different aspects of sliding mode control. In 2014–2018 he served as a Chair of TC on Variable Structure and Sliding Mode Control of IEEE Control Systems Society. He is the recipient of the Harold Chestnut Control Engineering Textbook Prize of IFAC in 2021, winner of the National University Prize at UNAM in 2019 and Scopus prize for the best cited Mexican Scientists in Mathematics and Engineering in 2010. Professor Fridman was also an International Chair of INRIA, France, and a High-Level Foreign Expert of  Ministry of Education of China 2017-2022.

报告摘要:   

    The classical Lyapunov Redesign methodology will be revisited. It is shown that the Lyapunov function for nominal system can be considered as a sliding manifold generator. The abilities of four kinds of principal MIMO Sliding Mode Controllers (SMC): relay SMC, unit SMC, continuous (super-twisting based) SMC, Lipschitz SMC, to keep finite time stability of generated sliding mode manifolds will be discussed. The conditions for system insensibility with respect to matched and unmatched parametrical uncertainties including norm of uncertainties of control gains and matched perturbations will be formulated. The chattering parameters of such controllers will be observed and compared.