Title :
Almost disturbance decoupling with internal stability: frequency domain conditions
Author_Institution :
Dept. of Electr. Eng., Bilkent Univ., Ankara
fDate :
6/1/1990 12:00:00 AM
Abstract :
The problem is that of determining a dynamic measurement feedback which makes the H∞-norm of the disturbance-input-to-regulated-output transfer matrix arbitrarily small while achieving internal stability. it is shown that the solvability condition in the frequency domain for this problem is a purely algebraic one and can be formulated in terms of a two-sided matrix matching equation involving polynomial system matrices. This is known to be a zero cancellation condition. A synthesis procedure for the compensator in the frequency domain is also given
Keywords :
algebra; compensation; feedback; frequency-domain analysis; frequency-domain synthesis; stability; H∞-norm; almost disturbance decoupling; compensator; disturbance-input-to-regulated-output transfer matrix; dynamic measurement feedback; frequency domain conditions; internal stability; polynomial system matrices; solvability condition; two-sided matrix matching equation; zero cancellation condition; Acceleration; Control systems; Equations; Frequency domain analysis; Gravity; Nonlinear control systems; Optimal control; Robotic assembly; Robotics and automation; Stability;
Journal_Title :
Automatic Control, IEEE Transactions on