A treatment of jw-axis model-matching transformation zeros in the optimal H/sup 2/ and H/sup infinity / control designs
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A model-matching transformation (MMT) zero is defined as a rank-deficiency condition which prevents an H/sup 2/ or H/sup infinity / optimal control problem from being transformed into an equivalent model-matching problem. By imposing saturation constraints and accounting for additive instrument noise in the sensor and actuator signals, all MMT zeros can be eliminated. >
[1] Dante C. Youla,et al. Modern Wiener-Hopf Design of Optimal Controllers. Part I , 1976 .
[2] Dante C. Youla,et al. Modern Wiener--Hopf design of optimal controllers Part I: The single-input-output case , 1976 .
[3] J. Doyle. Synthesis of robust controllers and filters , 1983, The 22nd IEEE Conference on Decision and Control.
[4] C. Jacobson,et al. A connection between state-space and doubly coprime fractional representations , 1984 .