State-dependent impulses[electronic ...
Rachunkova, Irena.

 

  • State-dependent impulses[electronic resource] :boundary value problems on compact interval /
  • レコード種別: 言語・文字資料 (印刷物) : 単行資料
    [NT 15000414] null: 515.35
    タイトル / 著者: State-dependent impulses : boundary value problems on compact interval // by Irena Rachunkova, Jan Tomecek.
    著者: Rachunkova, Irena.
    その他の著者: Tomecek, Jan.
    出版された: Paris : : Atlantis Press :, 2015.
    記述: xv, 190 p. : : ill., digital ;; 24 cm.
    含まれています: Springer eBooks
    主題: Boundary value problems.
    主題: Differential equations.
    主題: Mathematics.
    主題: Ordinary Differential Equations.
    国際標準図書番号 (ISBN) : 9789462391277
    国際標準図書番号 (ISBN) : 9789462391260
    [NT 15000228] null: Introduction -- Second Order Problem with Nonlinear Boundary Conditions -- Dirichlet Problem with Time Singularities -- Dirichlet Problem with Space Singularities -- Systems of Differential Equations and Higher-Order Differential Equations with General Linear Boundary Conditions -- Dirichlet Problem with One Impulse Condition -- Dirichlet Problem via Lower and Upper Functions -- Sturm-Liouville Problem -- Higher Order Equation with General Linear Boundary Conditions -- First Order System with Linear Boundary Conditions.
    [NT 15000229] null: This book offers the reader a new approach to the solvability of boundary value problems with state-dependent impulses and provides recently obtained existence results for state dependent impulsive problems with general linear boundary conditions. It covers fixed-time impulsive boundary value problems both regular and singular and deals with higher order differential equations or with systems that are subject to general linear boundary conditions. We treat state-dependent impulsive boundary value problems, including a new approach giving effective conditions for the solvability of the Dirichlet problem with one state-dependent impulse condition and we show that the depicted approach can be extended to problems with a finite number of state-dependent impulses. We investigate the Sturm-Liouville boundary value problem for a more general right-hand side of a differential equation. Finally, we offer generalizations to higher order differential equations or differential systems subject to general linear boundary conditions.
    電子資源: http://dx.doi.org/10.2991/978-94-6239-127-7
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http://dx.doi.org/10.2991/978-94-6239-127-7
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