Boundary value problems for second order mixed-type functional differential equations

DOI10.1007/S11766-997-0017-8zbMath0881.34075OpenAlexW2331417468MaRDI QIDQ1364889

Pei-xuan Weng

Publication date: 25 February 1998

Published in: Applied Mathematics. Series B (English Edition) (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11766-997-0017-8

zbMATH Keywords

boundary value problemsfunctional differential equations

Mathematics Subject Classification ID

Nonlinear boundary value problems for ordinary differential equations (34B15) Boundary value problems for functional-differential equations (34K10)

Related Items (11)

Existence of solutions to fourth-order differential equations with deviating arguments ⋮ On a problem for a delay differential equation ⋮ Positive solution for a class of boundary value problems with finite delay ⋮ Uniformly convergent numerical method for a singularly perturbed differential difference equation with mixed type ⋮ Existence of positive solutions for boundary-value problems of second-order delay differential equations ⋮ The existence of multiple positive solutions for singular functional differential equations with sign-changing nonlinearity ⋮ Triple positive solutions for a class of boundary value problem of second-order functional differential equations ⋮ Triple positive solutions for a class of boundary value problems for second-order neutral functional differential equations ⋮ Multiple positive solutions to a singular \((n-1, 1)\) conjugate boundary value problem with delay ⋮ Positive solutions of second-order two-delay differential systems with twin-parameter ⋮ Multiple positive solutions to boundary value problems for second-order delay differential equations

Cites Work

• Existence results for differential delay equations. I
• Boundary value problems for singular second-order functional differential equations
• Existence results for differential delay equations—II
• An existence principle for boundary value problems for second order functional differential equations
• On a theorem of S. Bernstein
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