On oscillation and nonoscillation of general functional differential equations

DOI10.1016/0022-247X(85)90166-0zbMath0591.34056OpenAlexW2021670143MaRDI QIDQ1074759

Bikkar S. Lalli, Said R. Grace

Publication date: 1985

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-247x(85)90166-0

zbMATH Keywords

oscillatory solutiongrowth estimatenonoscillation criterian-th order functional differential equation

Mathematics Subject Classification ID

Asymptotic theory of functional-differential equations (34K25) Functional-differential equations (including equations with delayed, advanced or state-dependent argument) (34K99)

Related Items (9)

Oscillation criteria for third order nonlinear delay differential equations with damping ⋮ Oscillation criteria of a certain class of third order nonlinear delay differential equations with damping ⋮ Oscillatory behavior of even-order nonlinear differential equations with a sublinear neutral term ⋮ Oscillation of third-order nonlinear damped delay differential equations ⋮ New results on the nonoscillation of solutions of some nonlinear differential equations of third order ⋮ Asymptotic behaviour of a class of nonlinear functional differential equations of third order ⋮ Oscillation criteria for third-order nonlinear functional differential equations ⋮ Oscillation criteria for certain fourth-order nonlinear delay differential equations ⋮ Asymptotic dichotomy in a class of higher order nonlinear delay differential equations

Cites Work

• On the nonoscillation of perturbed functional differential equations
• Necessary and sufficient condition for eventual decay of oscillations in general functional equations with delays
• A correction to forced oscillations in general ordinary differential equations with deviating arguments
• A nonoscillation theorem for a second order sublinear retarded differential equation
• Asymptotic Decay of Oscillatory Solutions of Second Order Differential Equations with Forcing Term

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