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Singular perturbation method for reducing the model order in optimal control design
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Kokotović, P.V.1
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Singular perturbation of a class of two point boundary value problems arising in optimal control
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Boundary layer methods for certain nonlinear singularly perturbed optimal control problems
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R. E. O'Malley, Jr. “Boundary layer methods for certain nonlinear singularly perturbed optimal control problems,” J. Math. Anal. Appl., vol. 45, pp. 468–484, Feb. 1974.
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Asymptotic expansions of singularly perturbed quasi-linear optimal systems
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P. Sannuti “Asymptotic expansions of singularly perturbed quasi-linear optimal systems,” in Proc. 9th Annu. Allerton Conf. Circuit and Syst. Theory, 1971, pp. 182–191; also, SIAM J. Contr., vol. 13, pp. 572–592, May 1975.
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Asymptotic series solution of singularly perturbed optimal control problems
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Asymptotic series solution of optimal systems with small time delay
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P. Sannuti and P. B. Reddy “Asymptotic series solution of optimal systems with small time delay,” IEEE Trans. Automat. Contr., vol. AC-18, pp. 250–259, June 1973.
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Sannuti, P.1
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Asymptotic series solution of singularly perturbed time delay systems with application to a coupled core nuclear reactor
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P. B. Reddy and P. Sannuti, “Asymptotic series solution of singularly perturbed time delay systems with application to a coupled core nuclear reactor,” in Proc. IEEE Decision and Contr. Conf., Nov. 1974, pp. 793–803.
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Reddy, P.B.1
Sannuti, P.2
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Contributions to the theory of optimal control
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Kalman, R.E.1
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10
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Optimization of high-order time delay systems by the method of asymptotic expansions
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Ph.D. dissertation, Rutgers Univ., New Brunswick, NJ.
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P. B. Reddy, “Optimization of high-order time delay systems by the method of asymptotic expansions.” Ph.D. dissertation, Rutgers Univ., New Brunswick, NJ., 1973.
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