Nonoscillation And Oscillation Theory For Functional Differential Equations


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Nonoscillation and Oscillation Theory for Functional Differential Equations


Nonoscillation and Oscillation Theory for Functional Differential Equations

Author: Ravi P. Agarwal

language: en

Publisher: CRC Press

Release Date: 2004-08-30


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This book summarizes the qualitative theory of differential equations with or without delays, collecting recent oscillation studies important to applications and further developments in mathematics, physics, engineering, and biology. The authors address oscillatory and nonoscillatory properties of first-order delay and neutral delay differential equations, second-order delay and ordinary differential equations, higher-order delay differential equations, and systems of nonlinear differential equations. The final chapter explores key aspects of the oscillation of dynamic equations on time scales-a new and innovative theory that accomodates differential and difference equations simultaneously.

Oscillation Theory for Functional Differential Equations


Oscillation Theory for Functional Differential Equations

Author: Lynn Erbe

language: en

Publisher: Routledge

Release Date: 2017-10-02


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Examines developments in the oscillatory and nonoscillatory properties of solutions for functional differential equations, presenting basic oscillation theory as well as recent results. The book shows how to extend the techniques for boundary value problems of ordinary differential equations to those of functional differential equations.

Nonoscillation and Oscillation Theory for Functional Differential Equations


Nonoscillation and Oscillation Theory for Functional Differential Equations

Author: Ravi P. Agarwal

language: en

Publisher: CRC Press

Release Date: 2004-08-30


DOWNLOAD





This book summarizes the qualitative theory of differential equations with or without delays, collecting recent oscillation studies important to applications and further developments in mathematics, physics, engineering, and biology. The authors address oscillatory and nonoscillatory properties of first-order delay and neutral delay differential eq


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