Перегляд за Автор "Iovane, G."

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    Global attractor for non-autonomous wave equation without uniqueness of solution
    (КПІ ім. Ігоря Сікорського, 2006) Iovane, G.; Kapustyan, O. V.
    In the paper the non-autonomous wave equation with non-smooth right-hand side is considered. It is proved that all its weak solutions generate multi-valued non autonomous dynamical system, which has invariant global attractor in the phase space.
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    Information theory and possible mathematical descriptions of economical and social systems based on real physical phenomena
    (КПІ ім. Ігоря Сікорського, 2005) Gaeta, M.; Iovane, G.; Makarenko, A.
    Recent approaches in informatics to model large complex systems are considered following the ideas from real phenomena explained by physical tools. The econophysics and sociophysics are considered. In particular, Master Equation approach and Markov chains approaches are discussed. Also the partial differential equations as the tool for modeling economical and social systems are represented. New approaches for modeling systems with memory and with accounting internal properties of system elements are considered and some new research problems are proposed.
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    Necessary conditions for control of objects with distributed constants
    (КПІ ім. Ігоря Сікорського, 2006) Iovane, G.; Mizernyy, V. M.
    Problems of optimal control over objects with distributed constants described by nonlinear differential equations with partial derivatives of elliptic, parabolic and hyperbolic types have been considered.
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    On random attractor of semilinear stochastically perturbed wave equation without uniqueness
    (Політехніка, 2013) Iovane, G.; Kapustyan, O. V.; Paliichuk, L. S.; Pereguda, O. V.; Іоване, Ж.; Капустян, О. В.; Палійчук, Л. С.; Перегуда, О. В.
  • Ескіз
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    To the question of mixed type system simulation in the tasks of analysis and control
    (КПІ ім. Ігоря Сікорського, 2006) Iovane, G.; Mizernyy, V. M.
    The paper presents the research of the mathematical models of mixed systems and considers the principal tasks of analysis, controlling and evaluation of objects’ states parameters, described by nonlinear integral and differential equations with partial derivatives.