Contrôle de min-max et feedback linéaire pour des systèmes dynamiques approchés en norme

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1. [1] BENSOUSSAN A, Saddle points of convex-concave functionals with applications to linear quadratic differential games in Differential Games and Related Topics, Proceedings of the International Summer School, Varenna 1970, North-Holland 1971 Zbl0219.90060MR282683
2. [2] DANSKIN J M, The theory of max-min, Springer, Berlin, 1967 Zbl0154.20009
3. [3] DONATI F et MILANESE M, System identification with approximated models, 2nd IFAC Symposium, Prague, '70 
4. [4] EKELAND I et TEMAN R, Analyse convexe et problèmes variationnels, Dunod,Paris 1974 Zbl0281.49001
5. [5] FAURRE P, Linear differential games with completely optimal strategies, IFAC,Prague, 1966 
6. [6] KATO T, Perturbation theory for linear operators, Springer, Berlin, 1966 Zbl0148.12601
7. [7] LEMAIRE B, Saddle point problems in partial differential equations and applications to linear quadratic differential games, to appear Zbl0264.49002MR401194
8. [8] LIONS J L, Controle optimal de systèmes gouvernés par des équations aux dérivées partielles, Dunod, Pans, 1968 Zbl0179.41801MR244606
9. [9] MENGA G et MILANESE M, Control of Systems in presence of uncertainly in norm, Preprints of VI International Summer School on Electronics and Automation, Herceg Novi, Yougoslavia 1971 
10. [10] MILANESE M , Identification of uniformly approximating models of Systems, Ricerchedi Automatica, Vol II, n 2, 1971 
11. [11] MILANESE M et NEGRO A, Uniform approximation of Systems A Banach space approach, Journal of Optimization Theory and Application, Vol 11, n 5, 1973 Zbl0247.93003MR346549
12. [12] NEGRO A, Application of the Banach-Steinhaus Theorem to best approximation of Systems, Bollettino della U M I (4), 7, 1973, pp 176-185 Zbl0288.93013MR326254
13. [13] SCHWARTZ L, Cours d'analyse, Hermann, Paris, 1967