\(L^ n\) is sharp for the anti-maximum principle

DOI10.1006/jdeq.1996.3211zbMath0885.35016OpenAlexW2049907854MaRDI QIDQ678025

Guido Sweers

Publication date: 28 May 1997

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

Full work available at URL: https://doi.org/10.1006/jdeq.1996.3211

zbMATH Keywords

Dirichlet Laplacian

Mathematics Subject Classification ID

Boundary value problems for second-order elliptic equations (35J25) Maximum principles in context of PDEs (35B50) Oscillation, zeros of solutions, mean value theorems, etc. in context of PDEs (35B05)

Related Items (13)

Eventually and asymptotically positive semigroups on Banach lattices ⋮ Estimates on the spectral interval of validity of the anti-maximum principle ⋮ Maximum and anti-maximum principle for the fractional \(p\)-Laplacian with indefinite weights ⋮ A characterization of the individual maximum and anti-maximum principle ⋮ On the antimaximum principle for the \(p\)-Laplacian and its sublinear perturbations ⋮ Maximum Principles and Aleksandrov--Bakelman--Pucci Type Estimates for NonLocal Schrödinger Equations with Exterior Conditions ⋮ Quasi uniformity for the abstract Neumann antimaximum principle and applications with a priori estimates ⋮ MAXIMUM PRINCIPLES AROUND AN EIGENVALUE WITH CONSTANT EIGENFUNCTIONS ⋮ Unnamed Item ⋮ An operator theoretic approach to uniform (anti-)maximum principles ⋮ Uniform anti-maximum principles ⋮ Maximum and antimaximum principles for some nonlocal diffusion operators ⋮ Uniform anti-maximum principle for polyharmonic boundary value problems

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