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**Extra resources for Advances in Statistical Control, Algebraic Systems Theory, and Dynamic Systems Characteristics: A Tribute to Michael K. Sain (Systems & Control: Foundations & Applications)**

**Example text**

Khanh’s work was in continuous-time. Moreover, the cost-cumulant control strategy families studied by Pham also display many of the same desirable features known to LQG designers. Indeed, Pham has carried out very promising applications of these algorithms to cable-stayed bridges [PSL04], structures excited by wind [PJSSL04], and buildings shaken by earthquakes [PSL02-3]. In view of these developments, it is both natural and desirable to examine the corresponding research issues for the other family of systems studied by Kalman, those in discrete time.

W. , New York: Springer-Verlag, 1985. 24 [GS69] [GS72] [GS79] [GD88] [Glo89] [Hop94] [Igl01a] [Igl01b] [Jac73] [Jam92] [Jam94] [Kal60] [Kar87] [KV81] [Kus71] [KS72] [Lib71] [LH76] [LH78] Chang-Hee Won, Ronald W. Diersing, and Stephen Yurkovich I. I. Gihman and A. V. Skorohod, Introduction to the Theory of Random Processes, London: W. B. Saunders, 1969. I. I. Gihman and A. V. Skorohod, Stochastic Differential Equations, New York: Springer-Verlag, 1972. I. I. Gihman and A. V. Skorohod, Controlled Stochastic Processes, New York: Springer-Verlag, 1979.

B. Saunders, 1969. I. I. Gihman and A. V. Skorohod, Stochastic Differential Equations, New York: Springer-Verlag, 1972. I. I. Gihman and A. V. Skorohod, Controlled Stochastic Processes, New York: Springer-Verlag, 1979. K. Glover and J. C. Doyle, State-Space Formulae for All Stabilizing Controllers That Satisfy an H∞ -Norm Bound and Relations to Risk Sensitivity, Systems and Control Letters, Volume 11, pp. 167–172, 1988. K. Glover, Minimum Entropy and Risk-Sensitive Control: The Continuous Time Case, Proceedings 28th IEEE Conference on Decision and Control, pp.