Free Access
Issue
R.I.R.O.
Volume 5, Number R2, 1971
Page(s) 55 - 92
DOI https://doi.org/10.1051/m2an/197105R200551
Published online 01 February 2017
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  2. L. D. BERKOVITZ, « Necessary Conditions for Optimal Stratégies in a Class ofDifferential Games and Control Problems », / . Siam on Contrat,vol. 5, 1, 1967, 1-24. [MR: 209027] [Zbl: 0156.10102]
  3. L. D. BERKOVITZ, « Variational Methods in Problems of Coütrol and Programming », J. Math. Anal and AppL, 3 (1961), 145-169. [MR: 139030] [Zbl: 0100.31005]
  4. V. G. BOLTYANSKII, « Mathematical Methodes of Optimal Controle », Izd. Nauka, Moscow, 1969 (Russian). [Zbl: 0249.49010] [MR: 353082]
  5. V. G. BOLTYANSKII, « Sufficient Conditions for Optimaly and the Justification of the Dynamic Programming Method », J. Siam on Control, 4 (1966), 326-361. [MR: 197205] [Zbl: 0143.32004]
  6. V. G. BOLTYANSKII, « An Example of Nonlinea Synthesis », Differentialnie Uraunenia, t.4, 1970, 644-649 (Russian). [MR: 305203] [Zbl: 0248.49006]
  7. E. A. CODDINGTON and N. LEVINSON , Theory of Ordinary Differential Equations , Mc Graw-Hill, N.Y. 1955. [MR: 69338] [Zbl: 0064.33002]
  8. R. ISSACS , Differential Games , Willey, N.Y., 1965.
  9. E. B. LEE and L. MARKUS, Foundations of Optimal Control Theory, Willey, N. Y., 1967. [MR: 220537] [Zbl: 0159.13201]
  10. St. MIRICA, « On the Admissible Synthesis in Optimal Control Theory and Differential Games », J. Siam on Control, 7, 2, 1969, 292-316. [MR: 253760] [Zbl: 0182.48502]
  11. St. MIRICA, An Admissible Synthesis for controle System on Differentiable Manifolds, Revue Française d'Informatique et de Recherche Opérationnelle, R-1, 1971, p. 73-104. [EuDML: 193165] [MR: 289183] [Zbl: 0231.93017]
  12. L. S. PONTRYAGIN, Ordinary Differential Equations, Addison, Wesley, Reading, Palo Alto, 1962. [MR: 140742] [Zbl: 0112.05502]

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