Boundary value problem for second-order impulsive functional differential equations
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Publication:990477
DOI10.1016/J.AMC.2007.02.140zbMath1193.34134OpenAlexW2036681356MaRDI QIDQ990477
Publication date: 1 September 2010
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2007.02.140
upper and lower solutionsexistence of solutionsboundary value problemmonotone iterative techniqueimpulsive functional differential equation
Functional-differential equations with impulses (34K45) Boundary value problems for functional-differential equations (34K10)
Related Items (9)
Multiple solutions for a class of perturbed second-order differential equations with impulses ⋮ Second-order nonlinear impulsive integro-differential equations of mixed type and optimal controls in fractional power spaces ⋮ Boundary value problem for the second order impulsive delay differential equations ⋮ Existence and multiplicity of periodic solutions generated by impulses ⋮ Existence and multiplicity of periodic solutions generated by impulses ⋮ An application of variant fountain theorems to a class of impulsive differential equations with Dirichlet boundary value condition ⋮ Infinitely many periodic solutions for a class of perturbed second-order differential equations with impulses ⋮ Existence of solutions of periodic boundary value problems for impulsive functional Duffing equations at nonresonance case ⋮ Multi-point boundary value problem of first order impulsive functional differential equations
Cites Work
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- Periodic boundary value problem for the second-order impulsive functional differential equa\-tions
- Boundary value problem of second order impulsive functional differential equations
- Monotone method for second-order delayed differential equations with boundary value conditions.
- Existence and global attractivity of positive periodic solution of periodic single-species impulsive Lotka-Volterra systems
- Boundary value problems for higher order ordinary differential equations with impulses
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