Robust Non-fragile H_∞ Control for VTOL Helicopter
Yuanwei Jing
Abstract
Yuanwei Jing
Abstract
In consideration of additive controller gain perturbations,a delay-dependent robust non-fragile H∞ controller for a vertical take-off and landing(VTOL)helicopter system with flight time-delays was designed based on Lyapunov stability theory and formulated in the form of linear matrix inequalities(LMIs).A descriptor system transformation was taken to derive a sufficient condition for the existence of a state feedback robust non-fragile H∞ controller.In the case of no control gain perturbations,this controller was able to ensure a larger flight time-delay.The convex optimization algorithm was introduced to obtain the minimal disturbance attenuation level and parameters of optimal H∞ controller which stabilized the closed-loop system asymptotically.Simulation results show that the designed controller has good robust and non-fragile performance.
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In consideration of additive controller gain perturbations,a delay-dependent robust non-fragile H∞ controller for a vertical take-off and landing(VTOL)helicopter system with flight time-delays was designed based on Lyapunov stability theory and formulated in the form of linear matrix inequalities(LMIs).A descriptor system transformation was taken to derive a sufficient condition for the existence of a state feedback robust non-fragile H∞ controller.In the case of no control gain perturbations,this controller was able to ensure a larger flight time-delay.The convex optimization algorithm was introduced to obtain the minimal disturbance attenuation level and parameters of optimal H∞ controller which stabilized the closed-loop system asymptotically.Simulation results show that the designed controller has good robust and non-fragile performance.
Key concepts: Control theory (sociology), H-infinity methods in control theory, Controller (irrigation), Convex optimization, Linear fractional transformation, Stability theory, Robust control, Linear matrix inequality