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From hardy to rellich inequalities on graphs

  • We show how to deduce Rellich inequalities from Hardy inequalities on infinite graphs. Specifically, the obtained Rellich inequality gives an upper bound on a function by the Laplacian of the function in terms of weighted norms. These weights involve the Hardy weight and a function which satisfies an eikonal inequality. The results are proven first for Laplacians and are extended to Schrodinger operators afterwards.

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Metadaten
Author details:Matthias KellerORCiD, Yehuda PinchoverORCiDGND, Felix PogorzelskiORCiDGND
DOI:https://doi.org/10.1112/plms.12376
ISSN:0024-6115
ISSN:1460-244X
Title of parent work (English):Proceedings of the London Mathematical Society
Publisher:Wiley
Place of publishing:Hoboken
Publication type:Article
Language:English
Date of first publication:2020/08/16
Publication year:2020
Release date:2023/06/23
Tag:26D15; 31C20; 35B09; 35R02; 39A12 (primary); 58E35 (secondary)
Volume:122
Issue:3
Number of pages:20
First page:458
Last Page:477
Funding institution:DFGGerman Research Foundation (DFG)European Commission
Organizational units:Mathematisch-Naturwissenschaftliche Fakultät / Institut für Mathematik
DDC classification:5 Naturwissenschaften und Mathematik / 51 Mathematik / 510 Mathematik
Peer review:Referiert
Publishing method:Open Access / Hybrid Open-Access
License (German):License LogoCC-BY-NC-ND - Namensnennung, nicht kommerziell, keine Bearbeitungen 4.0 International
External remark:Zweitveröffentlichung in der Schriftenreihe Zweitveröffentlichungen der Universität Potsdam : Mathematisch-Naturwissenschaftliche Reihe ; 1379
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