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Qualitative analysis of set-valued differential equations

  • 作者: Martynyuk, Anatoly A., author.
  • 其他作者:
  • 出版: Cham : Springer International Publishing :Imprint: Birkhauser
  • 主題: Differential equations--Qualitative theory. , Ordinary Differential Equations. , Systems Theory, Control.
  • ISBN: 9783030076443 (electronic bk.) 、 9783030076436 (paper)
  • FIND@SFXID: CGU
  • 資料類型: 電子書
  • 內容註: General Properties of Set Equations -- Analysis of the Set of Continuous Equations -- Stability of the Set of Discrete-Time Systems -- Qualitative Analysis of Set Impulsive Equations -- Stability of Set Systems with Aftereffect -- Analysis of Set Impulsive Systems with Aftereffect -- Stability of Set Equations with Causal Operator -- Finite-Time Stability of Standard Systems Sets.
  • 摘要註: The book discusses set-valued differential equations defined in terms of the Hukuhara derivative. Focusing on equations with uncertainty, i.e., including an unknown parameter, it introduces a regularlization method to handle them. The main tools for qualitative analysis are the principle of comparison of Chaplygin - Wazhewsky, developed for the scalar, vector and matrix-valued Lyapunov functions and the method of nonlinear integral inequalities, which are used to establish existence, stability or boundedness. Driven by the question of how to model real processes using a set-valued of differential equations, the book lays the theoretical foundations for further study in this area. It is intended for experts working in the field of qualitative analysis of differential and other types of equations.
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  • 系統號: 005450506 | 機讀編目格式
  • 館藏資訊

    The book discusses set-valued differential equations defined in terms of the Hukuhara derivative. Focusing on equations with uncertainty, i.e., including an unknown parameter, it introduces a regularlization method to handle them. The main tools for qualitative analysis are the principle of comparison of Chaplygin – Wazhewsky, developed for the scalar, vector and matrix-valued Lyapunov functions and the method of nonlinear integral inequalities, which are used to establish existence, stability or boundedness. Driven by the question of how to model real processes using a set-valued of differential equations, the book lays the theoretical foundations for further study in this area. It is intended for experts working in the field of qualitative analysis of differential and other types of equations.

    資料來源: Google Book
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