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Original Articles

Polynomial matrix solution to the standard H2 optimal control problem

Pages 793-806 | Received 14 Nov 1989, Published online: 31 Jan 2007

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BO BERNHARDSSON & MIKAEL STERNAD. (1993) Feedforward control is dual to deconvolution. International Journal of Control 57:2, pages 393-405.
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Articles from other publishers (11)

Elena Zattoni. (2008) H2Preview Control: A Geometric Approach in the Discrete-time Domain. IFAC Proceedings Volumes 41:2, pages 230-235.
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Michael J. Grimble. 2006. Robust Industrial Control Systems. Robust Industrial Control Systems 389 443 .
Michael J. Grimble. 2006. Robust Industrial Control Systems. Robust Industrial Control Systems 57 111 .
Patrizio Colaneri. (2000) Polynomial methods for control systems design, M. J. Grimble and V. Kucera (Eds) Springer, London, UK, 1996 ISBN 3540760776. International Journal of Robust and Nonlinear Control 10:15, pages 1362-1365.
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Vladimír Ku??era. (1999) Minimum variance control: a homage to Peterka. International Journal of Adaptive Control and Signal Processing 13:6, pages 433-449.
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Alessandro Casavola & Edoardo Mosca. 1996. Polynomial Methods for Control Systems Design. Polynomial Methods for Control Systems Design 109 141 .
M. J. Grimble. (1995) POLYNOMIAL SOLUTION OF THE STANDARD H 2 OPTIMAL CONTROL PROBLEM FOR MACHINE CONTROL SYSTEM APPLICATIONS: LQG GAUGE CONTROL PROBLEM DESIGN . Optimal Control Applications and Methods 16:2, pages 77-104.
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K.J. Hunt, M. Sebek & V. Kucera. (1994) Polynomial solution of the standard multivariable ℋ/sub 2/-optimal control problem. IEEE Transactions on Automatic Control 39:7, pages 1502-1507.
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M.J. Grimble. (1994) H/sub 2/ inferential filtering, prediction, and smoothing with application to rolling mill gauge estimation. IEEE Transactions on Signal Processing 42:8, pages 2078-2093.
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A. Casavola & E. Mosca. (1993) Polynomial LQG regulator design for general system configurations. IEEE Transactions on Automatic Control 38:2, pages 359-363.
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K.J. Hunt, M. Sebek & V. Kucera. (1991) Polynomial approach to H/sub 2/-optimal control: the multivariable standard problem. Polynomial approach to H/sub 2/-optimal control: the multivariable standard problem.

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