Search Results - "Guseinov, Kh.G."

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  1. 1

    On the continuity property of L p balls and an application by Guseinov, Kh.G., Nazlipinar, A.S.

    “…In this paper continuity properties of the set-valued map p → B p ( μ 0 ) , p ∈ ( 1 , + ∞ ) , are considered where B p ( μ 0 ) is the closed ball of the space…”
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  2. 2

    Coincidence criteria of the maximal stable bridges in the approach problems by Ushakov, V.N., Guseinov, Kh.G., Latushkin, Ya.A., Lebedev, P.D.

    Published in Nonlinear analysis (15-09-2010)
    “…Two person antagonistic differential games with dynamics described by nonlinear ordinary differential equations are considered. For a given compact target set…”
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  3. 3

    Convex extensions of the convex set valued maps by Guseinov, Kh.G., Duzce, S.A., Ozer, O.

    “…In this article the existence of the convex extension of convex set valued map is considered. Conditions are obtained, based on the notion of the derivative of…”
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  4. 4

    On the continuity properties of the attainable sets of control systems with integral constraints on control by Guseinov, Kh.G., Ozer, O., Akyar, E.

    Published in Nonlinear analysis (01-02-2004)
    “…In the paper the attainable sets of the control systems with integral constraints on control are studied. It is assumed that the system is nonlinear with…”
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  5. 5

    On differential inclusions with prescribed attainable sets by Guseinov, Kh.G, Ozer, O, Duzce, S.A

    “…In this article, the inverse problem of the differential inclusion theory is studied. For a given ε>0 and a continuous set valued map t→ W( t), t∈[ t 0, θ],…”
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  6. 6

    The approximation of reachable domains of control systems by Guseinov, Kh.G., Moiseyev, A.N., Ushakov, V.N.

    “…The problem of constructing reachable domains (RDs) of a non-linear control system functioning over a finite time interval is considered. A method is proposed…”
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  7. 7

    Approximate construction of attainability sets of control systems with integral constraints on the controls by Guseinov, Kh.G., Neznakhin, A.A., Ushakov, V.N.

    “…The approximate construction of attainability sets of control systems with quadratic integral constraints on the controls is considered. It is assumed that a…”
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