Oscillation criteria for \(n\)th order nonlinear neutral differential equations

DOI10.1016/j.amc.2014.03.018zbMath1334.34148OpenAlexW1998469491MaRDI QIDQ272465

Yanxiang Shi

Publication date: 20 April 2016

Published in: Applied Mathematics and Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.amc.2014.03.018

zbMATH Keywords

oscillationneutral differential equationseventually positive solution

Mathematics Subject Classification ID

Oscillation theory of functional-differential equations (34K11) Neutral functional-differential equations (34K40)

Related Items (3)

Forced oscillation of solutions of a nonlinear fractional partial differential equation ⋮ Oscillation criteria for a class of even-order neutral delay differential equations ⋮ Oscillation criteria for even-order neutral differential equations with distributed deviating arguments

Cites Work

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• Oscillation theorems for linear differential equations of second order
• Oscillation behavior of \(n\)th order neutral differential equations with continuous delay.
• Oscillatory behaviour of higher order neutral type nonlinear forced differential equations with oscillating coefficients.
• Oscillatory theorems of a class of even-order neutral equations
• Oscillation behavior of arbitrary order neutral differential equations.
• Oscillatory behavior of \(n^{th}\)-order neutral differential equations with continuous deviating arguments
• An oscillation theorem for a class of even order neutral differential equations
• Oscillation criteria for certain even order quasi-linear neutral differential equations with deviating arguments
• Kamenev-type oscillation criteria for even order neutral differential equations with deviating arguments
• Oscillation behavior of higher order neutral differential equations
• Oscillations of Second Order Neutral Differential Equations
• Oscillation Criteria for Second Order Neutral Differential Equations
• Oscillation criteria for certain \(n\)th order differential equations with deviating arguments

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