Systems of differential equations with implicit impulses and fully nonlinear boundary conditions
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Publication:2252562
DOI10.1186/1687-2770-2013-240zbMath1291.34034OpenAlexW2110499132WikidataQ59294823 ScholiaQ59294823MaRDI QIDQ2252562
Publication date: 18 July 2014
Published in: Boundary Value Problems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/1687-2770-2013-240
Nonlinear boundary value problems for ordinary differential equations (34B15) Ordinary differential equations with impulses (34A37) Nonlinear ordinary differential equations and systems (34A34)
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Boundary shape function iterative method for nonlinear second-order boundary value problems with nonlinear boundary conditions ⋮ The Dirichlet problem for the vector ordinary \(p\)-Laplacian
Cites Work
- Extremal solutions for nonlinear functional \(\varphi\)-Laplacian impulsive equations
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- Strong convexity of sets and functions
- Boundary value problems for infinite systems of second order differential equations
- Solutions of two-point BVPs at resonance for higher order impulsive differential equations
- Impulsive BVPs with nonlinear boundary conditions for the second order differential equations without growth restrictions
- New maximum principles for first-order impulsive boundary value problems
- A Hartman-Nagumo inequality for the vector ordinary \(p\)-Laplacian and applications to nonlinear boundary value problems.
- Existence results for impulsive second-order periodic problems
- Second order ordinary differential equations with fully nonlinear two point boundary conditions. II
- Discontinuous impulsive differential equations with nonlinear boundary conditions
- Systems of differential equations with fully nonlinear boundary conditions
- Existence and approximation of solutions for impulsive first order problems with nonlinear boundary conditions
- Nonlinear second-order equations with functional implicit impulses and nonlinear functional boundary conditions
- Green's function and maximum principle for higher order ordinary differential equations with impulses.
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