location: Current position: Home >> Scientific Research >> Paper Publications

Discrete-time H-infinity Full-information Control of Structural Systems with Control Delay

Hits:

Indexed by:期刊论文

Date of Publication:2010-03-01

Journal:JOURNAL OF VIBRATION AND CONTROL

Included Journals:SCIE、EI、Scopus

Volume:16

Issue:3

Page Number:455-472

ISSN No.:1077-5463

Key Words:Discrete H-infinity control; time delay; structural vibration suppression; seismic excitation

Abstract:H-infinity full information control method for structural vibration suppression with control delay is proposed within a discrete-time framework. Firstly, the continuous-time system equation with control delay is discretized by precise computation of matrix exponentials. By introducing an appropriate extended state vector, the time-delay system is transformed into standard discrete forms without time delays. Then a controller is designed based on the discrete time H-infinity full information control theory. The controller consists of a regular feedback closed-loop and a feed-forward compensator which utilizes external excitation signals measured in real time. The feed-forward plus feedback controller has better performance than feedback only controllers. The feedback loop of the deduced controller contains linear combinations of former control inputs besides the current state feedback terms. Thus the proposed method is applicable to large time-delay cases. Considering the complexity of the transformed system, a 2(N) algorithm is introduced to search the optimal attenuation level and evaluate the control law. The present algorithm can be executed parallel, which makes the design of H-infinity controllers very convenient. Finally, numerical simulations of a three-story structure control are implemented. Time-delay effects on the optimal attenuation level are given to show that it is an important factor for system stability. Simulation results demonstrate the feasibility and effectiveness of the proposed control method.

Pre One:飞行器控制算法、软件与数字化仿真平台

Next One:Duhamel项的精细积分方法在非线性微分方程数值求解中的应用