Optimization of low-order compensators for infinite-dimensional systems
Part of the Lecture Notes in Control and Information Sciences book series (LNCIS, volume 22)
Optimal Control: Partial Differential Equations
KeywordsAlgebraic Riccati Equation Nonlinear Algebraic System Optimal Compensator Accurate System Model Scale Wiener Process
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- Bensoussan, A., Filtrage optimal des systems lineaires, Dunod, 1971.Google Scholar
- Curtain, R.F. and Pritchard, A.J., Infinite-Dimensional Linear Systems Theory, Springer-Verlag Lecture Notes in Control and Information Sciences (ed., A.V. Balakrishnan and M. Thoma)., 1978.Google Scholar
- Russell, D.L., “Controllability and stabilizability theory for linear partial differential equations: recent progress and open questions”, SIAM Review, Vol. 20, pp. 639–739, Oct. 1978.Google Scholar
- Linquist, A., “On feedback control of linear stochastic systems”, SIAM J. Control, Vol. 11, pp. 323–343, May 1973.Google Scholar
- Platzman, L.K. and T.L. Johnson, “A Linear-Quadratic-Gaussian Control Problem with Innovations-Feedthrough Solution”, IEEE Trans. Auto. Control, Vol. AC-21, No. 5, pp. 721–725, Oct. 1976.Google Scholar
- Blanvillain, P.J. and T.L. Johnson, “Specific-optimal Control with a dual minimal-order observer-based compensator”, Int. J. Control, Vol. 28, No. 2, pp. 277–294 (1978).Google Scholar
- Blanvillain, P.J. and T.L. Johnson, “Invariants of Optimal minimal-order observer-based compensators”, IEEE Trans. Auto. Contr., Vol. 23, pp. 473–474, June 1978.Google Scholar
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