A Wong-type oscillation theorem for second order linear dynamic equations on time scales

DOI10.1080/10236190802409312zbMath1193.34179OpenAlexW2169746375MaRDI QIDQ5187736

Lynn H. Erbe, Jia Baoguo, Allan C. Peterson

Publication date: 1 March 2010

Published in: Journal of Difference Equations and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/10236190802409312

zbMATH Keywords

oscillation theorytime scalesdynamic equations

Mathematics Subject Classification ID

Oscillation theory, zeros, disconjugacy and comparison theory for ordinary differential equations (34C10) Dynamic equations on time scales or measure chains (34N05)

Related Items (9)

Numerical oscillations for first-order nonlinear delay differential equations in a hematopoiesis model ⋮ Principal and nonprincipal solutions of impulsive dynamic equations: Leighton and Wong type oscillation theorems ⋮ On the asymptotic behavior of solutions of Emden-Fowler equations on time scales ⋮ Oscillation criterion for linear equations with coefficients containing powers of natural logarithm ⋮ New conditionally oscillatory class of equations with coefficients containing slowly varying and periodic functions ⋮ Wong's comparison theorem for second order linear dynamic equations on time scales ⋮ Nonoscillation of second-order dynamic equations with several delays ⋮ Oscillation of a family of \(q\)-difference equations ⋮ Oscillation and nonoscillation of solutions of second order linear dynamic equations with integrable coefficients on time scales

Cites Work

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• Oscillation and nonoscillation of solutions of second order linear dynamic equations with integrable coefficients on time scales
• Riccati techniques and discrete oscillations
• Comparison theorems for linear dynamic equations on time scales.
• Second order linear oscillation with integrable coefficients
• A criterion of oscillatory stability
• On Linear Second Order Differential Equations with Small Coefficients

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