Nonlinear systems analysis (2nd ed.)
Nonlinear systems analysis (2nd ed.)
Passivity approach to fuzzy control systems
Automatica (Journal of IFAC)
Dissipative Systems Analysis and Control: Theory and Applications
Dissipative Systems Analysis and Control: Theory and Applications
Sliding Mode Control in Engineering
Sliding Mode Control in Engineering
Brief paper: Sliding mode control for Itô stochastic systems with Markovian switching
Automatica (Journal of IFAC)
Passivity and Passification for Networked Control Systems
SIAM Journal on Control and Optimization
Passivity analysis and passification for uncertain signalprocessing systems
IEEE Transactions on Signal Processing
Robust integral sliding mode control for uncertain stochastic systems with time-varying delay
Automatica (Journal of IFAC)
Mathematics and Computers in Simulation
Technical communique: α-Dissipativity analysis of singular time-delay systems
Automatica (Journal of IFAC)
l2-l∞ filter design for discrete-time singular Markovian jump systems with time-varying delays
Information Sciences: an International Journal
Mixed H∞ and passive filtering for singular systems with time delays
Signal Processing
Automatica (Journal of IFAC)
Event-triggering in networked systems with probabilistic sensor and actuator faults
Information Sciences: an International Journal
Hi-index | 22.15 |
In this paper the problem of sliding mode control (SMC) with passivity of a class of uncertain nonlinear singular time-delay systems is studied. An integral-type switching surface function is designed by taking the singular matrix into account, thus the resulting sliding mode dynamics is a full-order uncertain singular time-delay system. By introducing some slack matrices, a delay-dependent sufficient condition is proposed in terms of linear matrix inequality (LMI), which guarantees the sliding mode dynamics to be generalized quadratically stable and robustly passive. The passification solvability condition is then established. Moreover, a SMC law and an adaptive SMC law are synthesized to drive the system trajectories onto the predefined switching surface in a finite time. Finally, a numerical example is provided to illustrate the effectiveness of the proposed theory.