Hille-Wintner Type Comparison Theorem for Selfadjoint Fourth Order Linear Differential Equations
From MaRDI portal
Publication:3913712
DOI10.2307/2043731zbMath0463.34029OpenAlexW4244778274MaRDI QIDQ3913712
Publication date: 1980
Full work available at URL: https://doi.org/10.2307/2043731
Oscillation theory, zeros, disconjugacy and comparison theory for ordinary differential equations (34C10) Growth and boundedness of solutions to ordinary differential equations (34C11)
Related Items
Comparison theorems of Hille-Wintner type for disconjugate linear differential equations, Integral comparison theorems and extremal points for linear differential equations, A Hille-Wintner type comparison theorem for \(n\)th order linear differential equations, Generalized comparison theorems for disfocality types of the equation \(L_ ny+py=0\), The eigenvalue characterization for the constant sign Green's functions of \((k,n-k)\) problems
Cites Work
- Unnamed Item
- Green's functions and disconjugacy
- Oscillatory solutions and extremal points for a linear differential equation
- Oscillation theory of ordinary linear differential equations
- Non-oscillatory differential equations
- Focal Points for a Linear Differential Equation whose Coefficients are of Constant Signs
- Hille-Wintner Type Comparison Theorems for Second-Order Ordinary Differential Equations
- On the comparison theorem of Kneser-Hille
- On the Oscillation of Solutions of Self-Adjoint Linear Differential Equations of the Fourth Order
- Oscillation Criteria for Fourth-Order Linear Differential Equations
- Nonoscillation and Eventual Disconjugacy
- Comparison Theorems for a Class of Selfadjoint Fourth Order Differential Equations
- Oscillation and Nonoscillation of Solutions of Second Order Linear Differential Equations with Integrable Coefficients
- Non-Oscillation Theorems
