Feedforward control is dual to deconvolution

REFERENCES

• AHLÉN , A. , and STERNAD , M. , 1989 , Optimal deconvolution based on polynomial methods IEEE Transactions on Acoustics, Speech, Signal Processing , 37 , 217 – 226 ; 1991, Wiener filter design using polynomial equations. IEEE Transactions Signal Processing, 39, 2387–2399.
   Google Scholar
• ANDERSON , B. , and MOORE , J. , 1979 , Optimal Filtering ( Englewood Cliffs , NJ Prentice Hall ).
   Google Scholar
• DAHLEH , M. , and PEARSON , B. , 1987 , Li-optimal feedback controllers for MIMO discrete-time systems. IEEE Transactions on Automatic Control , 32 4 , 314 – 322 .
   Web of Science ®Google Scholar
• DOYLE , J. , GLOVER , K. , KHARGONEKAR , P. , and FRANCIS , B. , 1989 , State space solutions to standard H2 and ∞ problems. IEEE Transactions on Automatic Control , 34 , 831 – 847 .
   Web of Science ®Google Scholar
• GRIMBLE , M. , 1991 , Polynomial matrix solution to the standard H2 optimal control problem. International Journal on Systems Science , 22 , 793 – 806 .
   Web of Science ®Google Scholar
• HUNT , K. , 1989 , Stochastic Optimal Control Theory with Application in Self-tuning Control. Lecture Notes in Control and Information Sciences , Vol. 117 ( Berlin Springer-Verlag ).
   Google Scholar
• HUNT , K. , and ŠEBEK , M. 1989 , Optimal multivariable regulation with disturbance measurement feedforward. International Journal of Control , 49 , 373 – 378 .
   Web of Science ®Google Scholar
• HUNT , K. , ŠEBEK , M. , and KUCERA , V. , 1991 , Polynomial approach to H2-optimal control the ultivariable standard problem. |btIEEE Conference on Decision and Control|jt, Brighton , U.K .
   Google Scholar
• JEZEK , J. , and KUCERA , V. , 1985 , Efficient algorithm for matrix spectral factorization. Automatica , 21 , 663 – 669 .
   Web of Science ®Google Scholar
• KAILATH , T. , 1980 , Linear Systems ( Englewood Cliffs , NJ Prentice-Hall ).
   Google Scholar
• KALMAK , R. , 1960 , A new approach to linear filtering and prediction problems. Transactions of the American Society of Mechanical Engineers Journal of Basic Engineering , Series D , 82, 35 – 45 .
   Google Scholar
• KUĆERA , V. , 1979 , Discrete Linear Control. The Polynomial Equations Approach ( New York Wiley ); 1980, Stochastic multivariable control a polynomial equation approach. IEEE Transactions on Automatic Control, 25, 913–919 1991, Analysis and Design of Linear Control Systems (Prague Academia and London Prentice Hall International) .
   Google Scholar
• KWAKERNAAK , H. , and SIVAN , R. , 1972 , Linear Optimal Control Systems ( New York Wiley ).
   Google Scholar
• PERNEBO , L. , 1981 , An algebraic theory for the design of controllers for linear multivariable systems-part 1 and 2 , IEEE Transactions on Automatic Control , 26 , 171 – 194 .
   Web of Science ®Google Scholar
• SHARED , U. , 1990 , H∞-minimum error state estimation of linear stationary processes. IEEE Transactions on Automatic Control , 35 , 554 – 558 .
   Google Scholar
• STERNAD , M. , and AHLEN , A. , 1988 , Correspondences between input estimation and feedforward control. International Journal of Control , 48 , 1723 – 1734 ; 1992, A novel derivation methodology for polynomial-LQ controller design. IEEE Transactions on Automatic Control, 37, October .
   Web of Science ®Google Scholar
• STERNAD , M. , and SODERSTROM , T. , 1988 , LQG-optimal feedforward regulation. Automatica , 24 , 557 – 561 .
   Web of Science ®Google Scholar