Abstract
Quasilinear problems of optimal control and nonlinear programming are investigated. The algorithms for approximate solution of the optimization problems are worked out on the base of the support [Gabasov R., Kirillova F.M. Constructive Methods of Optimization. P. II. Control Problems. Minsk, University Press, 1984] and asymptotic methods. The algorithms are applied to the solution of general nonlinear programming problems and nonlinear optimal control problems.
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Bibliographie
Gabasov R., Kirillova F.M., Kostukova 0.I.–Théorie constructive des problèmes extrémaux.–Minsk: Universitetskoyé, 1984, p. 62–67.
Gabasov R., Kirillova F.M. Méthodes constructives d’optimisation. P. 2. Problèmes de la commande. - Minsk: Universitetskoyé, 1984. - 207 p.
Pontriaguine L.S., Boltiansky V.G., Gamkrelidz6 R.V., Michénko E.F. Théorie mathématique des processus optimaux. - Moscou: Naaka, 1983. - 399 P6
Molseev N.N. Méthodes asymptotiques de mécanique non linéaire. - Moscou, 1981. - 400 p.
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© 1986 Springer Science+Business Media Dordrecht
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Gabasov, R., Kalinine, A.I., Kirillova, F.M., Pokatayev, A.V. (1986). Méthode des Perturbations Pour L’Optimisation des Systèmes Statiques et Dynamiques. In: Bensoussan, A., Lions, J.L. (eds) Analysis and Optimization of Systems. Lecture Notes in Control and Information Sciences, vol 83. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0007548
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DOI: https://doi.org/10.1007/BFb0007548
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