Bifurcation in \(L^ p({\mathbb{R}})\) for a semilinear equation
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Publication:1097389
DOI10.1016/0022-0396(86)90077-XzbMath0635.34026MaRDI QIDQ1097389
Publication date: 1986
Published in: Journal of Differential Equations (Search for Journal in Brave)
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Related Items (7)
On perturbations of a translationally-invariant differential equation ⋮ Bifurcation for quasilinear elliptic equations on Rn with natural growth conditions ⋮ A generalized mountain-pass theorem: the existence of multiple critical points ⋮ Nodal characterization of bifurcating branches in \(L^ p(\mathbb{R}{})\) for a semilinear equation ⋮ Global bifurcation analysis and uniqueness for a semilinear problem ⋮ Multiplicity results for a semilinear, elliptic differential equation with conflicting nonlinearities ⋮ Multiple TE-modes for planar, self-focusing wave guides
Cites Work
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- The concentration-compactness principle in the calculus of variations. The locally compact case. I
- Global bifurcation for Neumann problems without eigenvalues
- Bifurcation for variational problems when the linearisation has no eigenvalues
- Bifurcation for Neumann problems without eigenvalues
- Uniqueness of positive solutions of some semilinear Sturm–Liouville problems on the half line
- Necessary and sufficient conditions for bifurcation from the continuous spectrum
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