A maximum principle for optimal control problems with functional differential systems
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- by H. T. Banks PDF
- Bull. Amer. Math. Soc. 75 (1969), 158-161
References
- H. T. Banks, Necessary conditions for control problems with variable time lags, SIAM J. Control 6 (1968), 9–47. MR 0231007, DOI 10.1137/0306002
- H. T. Banks, Variational problems involving functional differential equations, SIAM J. Control 7 (1969), 1–17. MR 0248589, DOI 10.1137/0307001
- Kenneth L. Cooke, Functional-differential equations: Some models and perturbation problems, Differential Equations and Dynamical Systems (Proc. Internat. Sympos., Mayaguez, P.R., 1965) Academic Press, New York, 1967, pp. 167–183. MR 0222409
- R. V. Gamkrelidze, On some extremal problems in the theory of differential equations with applications to the theory of optimal control, J. SIAM Control Ser. A 3 (1965), 106–128. MR 192937, DOI 10.1137/0303010
- E. B. Lee, Geometric theory of linear controlled systems, Mathematical systems theory and economics, I, II (Proc. Internat. Summer School, Varenna, 1967) Lecture Notes in Operations Research and Mathematical Economics, Vols. 11, vol. 12, Springer, Berlin, 1969, pp. 347–354. MR 0324516
- E. B. Lee, Variational problems for systems having delay in the control action. , IEEE Trans. Automatic Control AC-13 (1968), 697–699. MR 0274137, DOI 10.1109/tac.1968.1099029
- J. J. Levin and J. A. Nohel, A system of nonlinear integrodifferential equations, Michigan Math. J. 13 (1966), 257–270. MR 203421, DOI 10.1307/mmj/1031732776
Additional Information
- Journal: Bull. Amer. Math. Soc. 75 (1969), 158-161
- DOI: https://doi.org/10.1090/S0002-9904-1969-12188-9
- MathSciNet review: 0253114