7 On the Geometry of Optimal Processes

Author:

Blaquière A.,Leitmann G.

Publisher

Elsevier

Reference14 articles.

1. A. Blaquière and G. Leitmann, On the Geometry of Optimal Processes, Parts I, II, III, Univ. of California, Berkeley, IER Repts. AM-64-10, AM-65-11, AM-66-1.

2. Sur la théorie de la commande optimale, course notes;Blaquière;Fac. Sci., Univ. of Paris,1963

3. Some Geometrical Aspects of Optimal Processes;Leitmann;J. SIAM, Ser. A: Control,1965

4. Further Investigation into the Geometry of Optimal Processes;Blaquière;J. SIAM, Ser. A: Control,1965

5. A. Blaquiere and G. Leitmann, Some Geometric Aspects of Optimal Processes, Part I: Problems with Control Constraints, Proc, Congr. Automatique Théorique, Paris (1965).

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1. Variation-free iterative method for global optimal control;International Journal of Control;1989-11

2. Integral global optimization algorithm for pursuit-evasion differential games;Guidance, Navigation and Control Conference;1989-08-14

3. Integral global optimization method for differential games with application to pursuit-evasion games;Computers & Mathematics with Applications;1989

4. PURSUIT–EVASION DIFFERENTIAL GAMES WITH UNCERTAINTIES IN DYNAMICS;Pursuit-Evasion Differential Games;1987

5. Optimal sequential smoothing with uncertain observations;International Journal of Control;1985-04

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