Search Results - "Samsonyuk, O. N."

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  1. 1

    Invariant sets for the nonlinear impulsive control systems by Samsonyuk, O. N.

    Published in Automation and remote control (01-03-2015)
    “…The nonlinear impulsive control system with trajectories of bounded variation is considered. The notions of strong and weak V -invariance of a closed set…”
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    Journal Article
  2. 2

    A maximum principle for smooth optimal impulsive control problems with multipoint state constraints by Dykhta, V. A., Samsonyuk, O. N.

    “…A nonlinear optimal impulsive control problem with trajectories of bounded variation subject to intermediate state constraints at a finite number on nonfixed…”
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    Journal Article
  3. 3

    Optimization of impulsive control systems with intermediate state constraints by Maltugueva, N. S., Pogodaev, N.I., Samsonyuk, O.N.

    “…In this paper, we consider an optimal impulsive control problem with intermediate state constraints. The peculiarity of the problem consists in a non-standard…”
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    Journal Article
  4. 4

    Feedback Minimum Principle for Impulsive Processes by Dykhta, V. A., Samsonyuk, O. N.

    “…We consider an optimal impulsive control problem with a terminal functional and trajectories of bounded variation. The control system we consider has a…”
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    Journal Article
  5. 5

    Impulsive Control Systems with Trajectories of Bounded p-Variation by Samsonyuk, O. N., Staritsyn, M. V.

    “…The paper deals with impulse-trajectory relaxations of control-affine systems under the assumption that $L_1$-norms of the control functions are not uniformly…”
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    Journal Article
  6. 6

    The Canonical Theory of the Impulse Process Optimality by Dykhta, V. A., Samsonyuk, O.N.

    “…The paper is devoted to the development of the canonical theory of the Hamilton–Jacobi optimality for nonlinear dynamical systems with controls of the vector…”
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    Journal Article
  7. 7

    Hamilton-Jacobi inequalities in control problems for impulsive dynamical systems by Dykhta, V. A., Samsonyuk, O. N.

    “…We propose definitions of strong and weak monotonicity of Lyapunov-type functions for nonlinear impulsive dynamical systems that admit vector measures as…”
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    Journal Article
  8. 8

    Approximation results for impulsive control systems with hysteresis by Samsonyuk, O. N., Tolkachev, D. E.

    “…In this paper, impulsive control systems described by measure-driven differential equations with rate independent hysteresis are considered. Approximation…”
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    Conference Proceeding
  9. 9

    Necessary optimality conditions for optimal impulsive control problems with hysteresis by Samsonyuk, O. N., Timoshin, S. A.

    “…We study a class of optimal control problems for measure-driven differential equations with rate independent hysteresis. The hysteresis is modeled by an…”
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    Conference Proceeding