Multiplicity results for nonlinear mixed boundary value problem
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Publication:384535
DOI10.1186/1687-2770-2012-134zbMath1281.34022OpenAlexW2099489856WikidataQ59272106 ScholiaQ59272106MaRDI QIDQ384535
Publication date: 28 November 2013
Published in: Boundary Value Problems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/1687-2770-2012-134
Nonlinear boundary value problems for ordinary differential equations (34B15) Sturm-Liouville theory (34B24) Variational principles in infinite-dimensional spaces (58E30) Boundary eigenvalue problems for ordinary differential equations (34B09)
Related Items (12)
Unnamed Item ⋮ Existence of solutions to an impulsive Dirichlet boundary value problem ⋮ Multiplicity results for discrete anisotropic equations ⋮ Ordinary \((p_1, \ldots, p_m)\)-Laplacian systems with mixed boundary value conditions ⋮ Multiplicity results for discrete partial mean curvature problems ⋮ Existence of multiple sign-changing solutions for a fourth-order elastic beam equation ⋮ Multiplicity results for perturbed fourth-order Kirchhoff type elliptic problems ⋮ Two non-zero solutions for Sturm-Liouville equations with mixed boundary conditions ⋮ Multiplicity results for a two-point boundary value problem ⋮ Multiplicity results for Kirchhoff-type three-point boundary value problems ⋮ Nontrivial solutions for one-dimensional fourth-order Kirchhoff-type equations ⋮ Existence results for parametric boundary value problems involving the mean curvature operator
Cites Work
- Existence and multiplicity results to Neumann problems for elliptic equations involving the \(p\)-Laplacian
- A critical point theorem via the Ekeland variational principle
- Non-differentiable functionals and applications to elliptic problems with discontinuous nonlinearities
- Multiple positive solutions for the one-dimensional singular \(p\)-Laplacian.
- Three solutions for a mixed boundary value problem involving the one-dimensional \(p\)-Laplacian
- A general variational principle and some of its applications
- On the structure of the critical set of non-differentiable functions with a weak compactness condition
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