A Hopf's lemma and a strong minimum principle for the fractional p -Laplacian-Reference-Cited by-同舟云学术

A Hopf's lemma and a strong minimum principle for the fractional p -Laplacian

Published:2017-07 Issue:1 Volume:263 Page:765-778
ISSN:0022-0396
Container-title:Journal of Differential Equations
language:en
Short-container-title:Journal of Differential Equations

Author:

Del Pezzo Leandro M.,Quaas Alexander

Funder

CONICET

FONDECYT

Basal CMM UChile

Publisher

Elsevier BV

Subject

Analysis,Applied Mathematics

Reference31 articles.

1. Sobolev Spaces;Adams,1975

2. B. Barrios, M. Medina, Strong maximum principles for fractional elliptic and parabolic problems with mixed boundary conditions, ArXiv e-prints, 2016.

3. Lévy Processes;Bertoin,1996

4. Convexity properties of Dirichlet integrals and Picone-type inequalities;Brasco;Kodai Math. J.,2014

5. The second eigenvalue of the fractional p-Laplacian;Brasco;Adv. Calc. Var.,2016

Cited by 89 articles. 订阅此论文施引文献订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献

1. Optimal solvability for the fractional p-Laplacian with Dirichlet conditions;Fractional Calculus and Applied Analysis;2024-09-13

2. Existence and multiplicity of solutions for fractional p-Laplacian equation involving critical concave-convex nonlinearities;Advanced Nonlinear Studies;2024-06-11

3. Principal curves to fractional m-Laplacian systems and related maximum and comparison principles;Fractional Calculus and Applied Analysis;2024-05-20

4. Hopf’s lemma and radial symmetry for the Logarithmic Laplacian problem;Fractional Calculus and Applied Analysis;2024-05-03

5. On the Pohozaev identity for the fractional p$p$‐Laplacian operator in RN$\mathbb {R}^N$;Bulletin of the London Mathematical Society;2024-04-03