THE STEKLOV SPECTRUM OF CUBOIDS

Author:

Girouard Alexandre1,Lagacé Jean2,Polterovich Iosif2,Savo Alessandro3

Affiliation:

1. Département de mathématiques et de statistiquePavillon Alexeandre‐Vachon, Université Laval Québec QC G1V 0A6 Canada

2. Département de mathématiques et de statistiqueUniversité de Montréal CP 6128 succ Centre‐Ville Montréal QC H3C 3J7 Canada

3. Dipartimento SBAISezione di Matematica Sapienza Università di Roma Via Antonio Scarpa 16 00161 Roma Italy

Publisher

Wiley

Subject

General Mathematics

Reference19 articles.

1. On a mixed Poincaré–Steklov type spectral problem in a Lipschitz domain;Agranovich M. S.;Russ. J. Math. Phys.,2006

2. Boundary integrals and approximations of harmonic functions;Auchmuty G.;Numer. Funct. Anal. Optim.,2015

3. An Isoperimetric Inequality for Eigenvalues of the Stekloff Problem

4. D.Bucur V.Ferone C.NitschandC.Trombetti Weinstock inequality in higher dimensions.Preprint 2017 arXiv:1710.04587.

5. Spectral geometry of the Steklov problem (Survey article);Girouard A.;J. Spectr. Theory,2017

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1. On the L^2-orthogonality of Steklov eigenfunctions;Electronic Journal of Differential Equations;2022-08-25

2. Sloshing, Steklov and corners: Asymptotics of Steklov eigenvalues for curvilinear polygons;Proceedings of the London Mathematical Society;2022-06-13

3. Sloshing, Steklov and corners: Asymptotics of sloshing eigenvalues;Journal d'Analyse Mathématique;2021-12-31

4. Asymptotics of sloshing eigenvalues for a triangular prism;Mathematical Proceedings of the Cambridge Philosophical Society;2021-12-20

5. A novel efficient numerical solution of Laplace equation with mixed boundary conditions;International Journal of Computer Mathematics;2021-08-26

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