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Regular synthesis and singular extremals

  • P. Brunovský
Optimal Control: Ordinary And Delay Differential Equations
Part of the Lecture Notes in Control and Information Sciences book series (LNCIS, volume 22)

Keywords

Optimal Control Problem Target Point Optimal Feedback Control Domain Extremal Control 
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References

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    V. G. Boltanski: Sufficient conditions of optimality and the justification of the method of dynamic programming, Izvestia Akademii Nauk SSSR 28, 1968, 481–514Google Scholar
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    V. G. Boltanski: Mathematical methods of optimal control, Nauka, Moskva 1969Google Scholar
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    P. Brunovský: Every normal linear system has a linear time-optimal synthesis, Math. Slovaca 28, 1978, 81–100Google Scholar
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    P. Brunovský: On the structure of optimal feedback systems, Proceedings of the ICM 1978, to appearGoogle Scholar
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    P. Brunovský: Existence of regular synthesis for general control problems, Journal of Diff. Equations, to appearGoogle Scholar
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    P. Brunovský: Regular synthesis for the linear-quadratic optimal control problem with linear control constraints, to appearGoogle Scholar
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    T. G. Hack: Extensions of the concept of regular synthesis as a sufficient conditio of optimality, SIAM J. Control 11, 1973, 358–373Google Scholar
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    R. M. Hardt: Stratifications of real analytic mappings and images, Inventiones Math 28, 1975, 193–208Google Scholar
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    H. Hironaka: Introduction aux ensembles sous-analytiques, Asterisque 7–8, 1973, 13–20Google Scholar
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    H. J. Sussmann: Analytic stratifications and control theory, Proceedings of the ICM 1978, to appearGoogle Scholar
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    H. J. Sussmann: Piecewise analyticity of optimal cost functions and optimal feedback, Proceedings of the 1979 Joint Automatic Control Conference, to appearGoogle Scholar

Copyright information

© Springer-Verlag 1980

Authors and Affiliations

  • P. Brunovský
    • 1
  1. 1.Institute of Applied MathematicsComenius UniversityBratislavaCzechoslovakia

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