29 research outputs found
Robust Stability Analysis of Nonlinear Fractional-Order Time-Variant Systems
This paper presents a stability theorem for a class of nonlinear fractional-order time-variant systems with fractional order α (1<α<1) by using the Gronwall-Bellman lemma. Based on this theorem, a sufficient condition for designing a state feedback controller to stabilize such fractional-order systems is also obtained. Finally, a numerical example demonstrates the validity of this approach
Three-Vector Model Predictive Direct Power Control of Vienna Rectifier based on Voltage Vector Optimization
Anterior Approach to Improve the Prognosis in HCC Patients Via Decreasing Dissemination of EpCAM+ Circulating Tumor Cells
Research Progress of Case Management and Evaluation of Quality of Life in Patients with Diabetes by Out-Patient Nurses
Design of Prediction-Based Controller for Networked Control Systems with Packet Dropouts and Time-Delay
A novel prediction-based controller design is proposed for networked control systems (NCSs) with stochastic packet dropouts and time-delay in their control channel. The sequence of packet dropouts, which are modelled as a Bernoulli process, is compensated by a zero-order holder (ZOH)-based module, whereas a state predictor is utilized for obtaining the predicted states at the time delayed. In view of dropout compensator and state predictor, a novel modified model predictive controller (MPC) is designed and proposed in the following procedures. Compared to cost function of a general model predictive controller, variables of states are substituted by the predicted ones as obtained from state predictor preliminarily. Then, a logical programming approach is applied to include all the possible circumstances in the prediction horizon. Consequently, the cost function is reformed as simultaneous minimax linear matrix inequalities (LMI) with constraints. As a result, toolbox YALMIP is employed in order to solve such minimax programming problem eventually. Simulation results are presented to show the feasibility and performance of proposed method.</jats:p
