An alternative method for boundary value problems with large nonlinearities

DOI10.1016/0022-0396(82)90088-2zbMath0447.34018OpenAlexW2060195110MaRDI QIDQ1146301

S. H. Smith

Publication date: 1982

Published in: Journal of Differential Equations (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-0396(82)90088-2

zbMATH Keywords

projection operatorsconstructive procedure

Mathematics Subject Classification ID

Nonlinear boundary value problems for ordinary differential equations (34B15)

Related Items (15)

An existence analysis for nonlinear operator equations using finite dimensional approximations ⋮ Weakly nonlinear discrete multipoint boundary value problems ⋮ Scalar discrete nonlinear multipoint boundary value problems ⋮ Projection schemes and the alternative method for nonlinear boundary-value problems ⋮ Nonlinear discrete systems with global boundary conditions. ⋮ Nonlocal boundary value problems for discrete systems ⋮ Multipoint boundary value problems for nonlinear ordinary differential equations ⋮ Galerkin's method for ordinary differential equations subject to generalized nonlinear boundary conditions ⋮ Nonlinear scalar multipoint boundary value problems at resonance ⋮ On the solvability of multipoint boundary value problems for discrete systems at resonance ⋮ Nonlinear discrete Sturm-Liouville problems ⋮ Existence theory for nonlinear eigenvalue problems ⋮ Nonlinear differential equations under Stieltjes boundary conditions ⋮ Projection methods for nonlinear boundary value problems ⋮ Existence of solutions to nonlinear Sturm-Liouville problems with large nonlinearities

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• Boundary value problems for nonlinear ordinary differential equations
• Alternative problems for nonlinear functional equations
• Functional analysis and Galerkin's method
• Alternative problems for nonlinear equations
• Remarks on a paper of L. Cesari on functional analysis and nonlinear differential equations
• An Existence Analysis for Nonlinear Equations in Hilbert Space
• THE METHODS OF LYAPUNOV AND SCHMIDT IN THE THEORY OF NON-LINEAR EQUATIONS AND THEIR FURTHER DEVELOPMENT

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