Notes on existence and uniqueness of solutions for second order periodic-integrable boundary value problems

DOI10.1016/j.aml.2012.05.002zbMath1258.34042OpenAlexW2057890211MaRDI QIDQ714613

Fuzhong Cong, Hongtu Hua, Yi. Cheng

Publication date: 11 October 2012

Published in: Applied Mathematics Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.aml.2012.05.002

Mathematics Subject Classification ID

Nonlocal and multipoint boundary value problems for ordinary differential equations (34B10)

Related Items (4)

Existence and uniqueness of solutions for the second order periodic-integrable boundary value problem ⋮ Rotating periodic integrable solutions for second-order differential systems with nonresonance condition ⋮ Existence of solutions for singular second-order ordinary differential equations with periodic and deviated nonlocal multipoint boundary conditions ⋮ Existence of solutions for second-order periodic-integrable boundary value problems

Cites Work

• Integral boundary value problems for first order impulsive integro-differential equations of mixed type
• Existence of solutions for impulsive integral boundary value problems of fractional order
• Existence and uniqueness of periodic solutions for Duffing equations across many points of resonance
• Nonlinear Urysohn discrete equations on the infinite interval: a fixed-point approach
• Differential equations with integral boundary conditions
• Existence of nontrivial solutions for a nonlinear Sturm-Liouville problem with integral boundary conditions
• Positive solutions of a second-order integral boundary value problem
• Existence and nonexistence results for positive solutions of an integral boundary value problem
• Positive solutions to a system of second-order nonlocal boundary value problems
• Periodically perturbed conservative systems and a global inverse function theorem
• Periodic solutions for 2kth order ordinary differential equations with nonresonance
• Application of a Lemma on Bilinear Forms to a Problem in Nonlinear Oscillations

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