A new proof of anti-maximum principle via a bifurcation approach

DOI10.1007/BF03322904zbMath1317.35089MaRDI QIDQ817171

Junping Shi

Publication date: 7 March 2006

Published in: Results in Mathematics (Search for Journal in Brave)

Mathematics Subject Classification ID

Nonlinear boundary value problems for linear elliptic equations (35J65) Bifurcations in context of PDEs (35B32)

Related Items (4)

Uniqueness and stability of positive steady state solutions for a ratio-dependent predator-prey system with a crowding term in the prey equation ⋮ Antimaximum principle in exterior domains ⋮ Exact multiplicity of solutions for some semilinear Dirichlet problems ⋮ MAXIMUM PRINCIPLES AROUND AN EIGENVALUE WITH CONSTANT EIGENFUNCTIONS

Cites Work

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• An anti-maximum principle for linear elliptic equations with an indefinite weight function
• Uniform anti-maximum principles
• Hopf's lemma and anti-maximum principle in general domains
• An abstract form of maximum and anti-maximum principles of Hopf's type
• Persistence and bifurcation of degenerate solutions
• Some global results for nonlinear eigenvalue problems
• Bifurcation from simple eigenvalues
• BIFURCATION THEORY AND RELATED PROBLEMS: ANTI-MAXIMUM PRINCIPLE AND RESONANCE1*
• On some linear and nonlinear eigenvalue problems with an indefinite weight function
• Monotone approximations of unstable solutions.

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