Solutions of \(2n\)th-order boundary value problem for difference equation via variational method

DOI10.1155/2009/730484zbMath1177.39009OpenAlexW2103467320WikidataQ59219926 ScholiaQ59219926MaRDI QIDQ1034147

Qingrong Zou, Pei-xuan Weng

Publication date: 11 November 2009

Published in: Advances in Difference Equations (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/45776

zbMATH Keywords

critical point theoryboundary value problemvariational method\(2n\)th-order difference equation

Mathematics Subject Classification ID

Nonlinear boundary value problems for ordinary differential equations (34B15) Discrete version of topics in analysis (39A12)

Related Items (2)

Solutions of the boundary value problem for a \(2n\)th-order nonlinear difference equation containing both advance and retardation ⋮ Boundary value problems for \(2n\)-order \(\phi_c\)-Laplacian difference equations containing both advance and retardation

Cites Work

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• Existence and multiple solutions for a second-order difference boundary value problem via critical point theory
• Existence theorems for a system of difference equations with \((n,p)\)-type conditions
• Multiple positive solutions of singular and nonsingular discrete problems via variational methods
• Positive solutions and nonlinear eigenvalue problems for third-order difference equations
• Singular discrete \((n,p)\) boundary value problems
• Dual variational methods in critical point theory and applications
• Matrix Analysis
• Upper and lower solutions method for higher order discrete boundary value problems
• Positive solutions for continuous and discrete boundary value problems to the one-dimension p-laplacian

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