Asymptotically constant functions and second order linear oscillation

DOI10.1016/0022-247X(83)90188-9zbMath0525.34026OpenAlexW1966081976MaRDI QIDQ594270

Man Kam Kwong, Anton Zettl

Publication date: 1983

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(83)90188-9

zbMATH Keywords

oscillationsecond order linear differential equationasymptotically constant functions

Mathematics Subject Classification ID

Linear ordinary differential equations and systems (34A30) Oscillation theory, zeros, disconjugacy and comparison theory for ordinary differential equations (34C10)

Related Items (14)

Philos-type oscillation criteria for linear differential equations with impulsive effects ⋮ Linearization of Second-Order Nonlinear Oscillation Theorems ⋮ Oscillation theorems for linear differential equations of second order ⋮ On some properties of solution of second order nonlinear differential equations ⋮ An application of integral inequality to second order nonlinear oscillation ⋮ Nonoscillation and oscillation of second-order linear dynamic equations via the sequence of functions technique ⋮ On the oscillation of second order nonlinear differential equations ⋮ Linearization of second-order superlinear oscillation theorems ⋮ Nonlinear functionals and a theorem of Sun ⋮ Oscillation Theorems for Second Order Linear Differential Equations with Damping ⋮ Oscillation of Linear Second-Order Differential Systems ⋮ On certain Riccati integral equations and second-order linear oscillation ⋮ The eigenvalue characterization for the constant sign Green's functions of \((k,n-k)\) problems ⋮ On the oscillation of solutions of linear differential equations

Cites Work

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• Integral inequalities and second order linear oscillation
• Summability criteria for oscillation of second order linear differential equations
• Classification of second order linear differential equations with respect to oscillation
• Disconjugacy
• On the oscillatory behavior of the solutions of second order linear differential equations
• Oscillation and Nonoscillation of Solutions of Second Order Linear Differential Equations with Integrable Coefficients
• Non-Oscillation Theorems
• On Linear Second Order Differential Equations with Small Coefficients
• On Non-Oscillatory Linear Differential Equations of Second Order

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