Upper and lower estimates for positive solutions of the higher order Lidstone boundary value problem

DOI10.1016/j.jmaa.2011.04.048zbMath1244.34039OpenAlexW2038470388MaRDI QIDQ549761

Bo Yang

Publication date: 18 July 2011

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

Full work available at URL: https://doi.org/10.1016/j.jmaa.2011.04.048

zbMATH Keywords

positive solutionLidstone boundary value problemupper and lower estimates

Mathematics Subject Classification ID

Positive solutions to nonlinear boundary value problems for ordinary differential equations (34B18) Applications of boundary value problems involving ordinary differential equations (34B60)

Related Items

Existence of solutions to a discrete fourth order boundary value problem ⋮ New upper estimate for positive solutions to a second order boundary value problem with a parameter ⋮ Existence and location of solutions to fourth-order Lidstone coupled systems with dependence on odd derivatives ⋮ Symmetric positive solutions of higher-order boundary value problems ⋮ Positive solutions of the complementary Lidstone boundary value problem ⋮ Rectangles of positive eigenvalues with positive eigenfunctions of nonlinear multiparameter coupled systems ⋮ Unnamed Item

Cites Work

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• Piecewise complementary Lidstone interpolation and error inequalities
• Estimates of positive solutions to a boundary value problem for the beam equation
• Estimates of positive solutions for higher order right focal boundary value problem
• Eigenvalues of Lidstone boundary value problems
• Lidstone polynomials and boundary value problems
• Positive solutions of a nonlinear higher order boundary-value problem
• Positive solutions to a boundary value problem for the beam equation
• Positive solutions for a fourth order boundary value problem
• Existnence and nonexistence of positive solutions of fourth order nonlinear boundary value problems
• Multiple symmetric positive solutions of a class of boundary value problems for higher order ordinary differential equations
• A first course in harmonic analysis

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