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A numerical method for solving linear control problems with mixed restrictions on control and phase coordinates

  • V. I. Charny
Mathematical Programming And Numerical Algorithms
Part of the Lecture Notes in Computer Science book series (LNCS, volume 27)

References

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    N.N.Krasovskii. The control theory of motion (Russian). Izd. "Nauka", 1968.Google Scholar
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    M.V.Meerov, B.L.Litvak. Optimization of multi-connected control systems (Russian). Izd. "Nauka", 1972.Google Scholar
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    N.V.Gabashvili, N.N.Lominadzé, L.L.Chkhaidzé. An approximate solution of certain optimal control and discrete programming problems (Russian). Tekhnicheskaya Kibernetika, N6, 1972.Google Scholar
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    V.I.Charny, V.A.Boikov. Numerical solution of linear dynamic problems in economic planning (Russian). Preprint, Izd.IAT, 1973.Google Scholar
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    G. Hadley. Nonlinear and Dynamic Programming. Addison-Wesley Pub. Co. Inc., Reading, Massachusetts, 1964.Google Scholar
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    A.V.Fiacco, G.P.Mc Cormick. Nonlinear Programming: Sequential Unconstrained Minimization Techniques. New York-London, 1968.Google Scholar

Copyright information

© Springer-Verlag Berlin Heidelberg 1975

Authors and Affiliations

  • V. I. Charny
    • 1
  1. 1.Institute of Control SciencesMoscowUSSR

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