Polynomial optimization of stochastic continuous-time control for unstable plants

REFERENCES

• Kailath , T. , 1980 , Linear Systems , Englewood Cliffs , NJ : Prentice Hall , p. 389 .
   Google Scholar
• Kućera , V. , 1979 , Discrete Linear Control , Chichester , U.K . Wiley; 1980 , Stochastic multivari-able control: a polynomial equation approach. I.E.E.E. Transactions on Automatic Control , 25 , 913 – 919 .
   Google Scholar
• KuCera , V. , and Sebek , M. , 1984 a, A polynomial solution to regulation and tracking. Part I: Deterministic problem. Kybernetika , 20 , 177 – 188 ; 1984 b, A polynomial solution to regulation and tracking. Part II: Stochastic problem. Kybernetika , 20 , 257 – 282 .
   Web of Science ®Google Scholar
• Newmann , M. M. , and Roberts , A. P. , 1990 , Polynomial optimization of stochastic discrete time control for unstable plants. International Journal of Control , 51 , 1363 ,
   Web of Science ®Google Scholar
• Roberts , A. P. , 1987 a, Generalized polynomial optimization of stochastic feedback control. International Journal of Control , 45 , 1243 – 1254 ; 1987 b, Polynomial optimization of stochastic feedback control for unstable plants. Ibid. , 45 , 1953 – 1961 .
   Web of Science ®Google Scholar
• Roberts , A. P. , and Newmann , M. M. , 1988 , Polynomial optimization of stochastic feedback control for stable plants. I.M.A. Journal of Mathematical Control and Information , 5 , 243 – 257 .
   Google Scholar
• Sebek , M. , 1983 , Stochastic multivariate tracking: a polynomial equation approach. Kybernetika , 19 , 453 – 459 .
   Web of Science ®Google Scholar