scientific article; zbMATH DE number 912438

zbMath0855.34038MaRDI QIDQ4887177

Anton Škerlík

Publication date: 3 February 1997

Full work available at URL: https://eudml.org/doc/31668

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

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 (12)

Oscillation criteria of a certain class of third order nonlinear delay differential equations with damping ⋮ Asymptotic properties of third-order delay trinomial differential equations ⋮ On oscillatory behavior of third order half-linear delay differential equations ⋮ Oscillation of third order trinomial delay differential equations ⋮ Oscillation criteria for third-order delay differential equations ⋮ On the qualitative behaviors of solutions of third order nonlinear differential equations ⋮ Unnamed Item ⋮ Oscillation of third-order nonlinear damped delay differential equations ⋮ Asymptotic behaviour of a class of nonlinear functional differential equations of third order ⋮ Oscillation criteria for third-order nonlinear functional differential equations ⋮ Comparison theorems for the third order trinomial differential equations with delay argument ⋮ Properties of the third order trinomial differential equations with delay argument

Cites Work

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• Oscillation criteria for third-order linear differential equations
• Existence of oscillatory solutions and asymptotic behavior for a class of third order linear differential equations
• Oscillation, nonoscillation, and asymptotic behavior for third order nonlinear differential equations
• The behavior of solutions of the differential equation \(y+p(x)y'+q(x)y = 0\)
• A stability theorem for a third order nonlinear differential equation
• An asymptotic property of solutions of \(y+py'+qy=0\)
• On the oscillatory behavior of a third order nonlinear differential equation
• The oscillation character of the solutions of the equation $y\sp{(n)}+f(x)y\sp\alpha=0$, $n>1$

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