USE OF DISTURBANCE MEASUREMENT FEEDFORWARD IN LQG SELF-TUNERS

被引:6
作者
STERNAD, M
机构
[1] Automatic Control and Systems Analysis Group, Department of Technology, Uppsala University, Uppsala
关键词
D O I
10.1080/00207179108953636
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
An explicit adaptive regulator with disturbance measurement feedforward is presented, based on a polynomial LQG design. The addition of an optimized feedforward filter to a feedback regulator involves the solution of only one additional linear polynomial equation. The regulator is designed to handle shape-deterministic disturbances, such as steps, ramps and sinusoids, as well as stochastic disturbances. The properties of the off-line solution in the case of unstable disturbance models are explained. Computational aspects, the computational complexity and the robustness against unmodelled dynamics are discussed. It is argued that the use of feedforward can improve not only the disturbance rejection, but also the stability robustness of an LQG feedback regulator.
引用
收藏
页码:579 / 596
页数:18
相关论文
共 28 条
[11]  
HUNT KJ, 1989, INT J CONTROL, V49, P373
[12]  
HUNT KJ, 1987, IFAC WORLD C MUNICH, V10, P161
[13]  
HUNT KJ, 1989, IFAC S ADAPTIVE SYST, P359
[14]  
HUNT KJ, 1989, STOCHASTIC OPTIMAL C
[15]  
KUCERA V, 1979, PROBL CONTROL INFORM, V13, P239
[16]  
Ljung L, 1983, THEORY PRACTICE RECU
[17]  
Mendel J.M., 1983, OPTIMAL SEISMIC DECO
[18]   STATIONARY PERFORMANCE OF LINEAR STOCHASTIC-SYSTEMS UNDER SINGLE STEP OPTIMAL-CONTROL [J].
MODEN, PE ;
SODERSTROM, T .
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 1982, 27 (01) :214-216
[19]  
PEREZ JR, 1986, IFAC S ADAPTIVE SYST, P299
[20]   PREDICTOR-BASED SELF-TUNING CONTROL [J].
PETERKA, V .
AUTOMATICA, 1984, 20 (01) :39-50