Weyl's law for the eigenvalues of the Neumann–Poincaré operators in three dimensions: Willmore energy and surface geometry-Reference-Cited by-同舟云学术

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Weyl's law for the eigenvalues of the Neumann–Poincaré operators in three dimensions: Willmore energy and surface geometry

Published:2022-09 Issue: Volume:406 Page:108547
ISSN:0001-8708
Container-title:Advances in Mathematics
language:en
Short-container-title:Advances in Mathematics

Author:

Miyanishi Yoshihisa

Publisher

Elsevier BV

Subject

General Mathematics

Reference61 articles.

1. On the eigenvalues of the electrostatic integral operator II;Ahner;J. Math. Anal. Appl.,1994

2. On the eigenvalues of the electrostatic integral operator;Ahner;J. Math. Anal. Appl.,1986

3. Elastic Neumann-Poincaré operators on three dimensional smooth domains: polynomial compactness and spectral structure;Ando;Int. Math. Res. Not.,2019

4. Exponential decay estimates of the eigenvalues for the Neumann–Poincaré operator on analytic boundaries in two dimensions;Ando;J. Integral Equ. Appl.,2018

5. The first Hadamard variation of Neumann–Poincaré eigenvalues;Ando;Proc. Am. Math. Soc.,2019

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1. Curvature contribution to the essential spectrum of Dirac operators with critical shell interactions;Pure and Applied Analysis;2024-02-22

2. Decay Rate of the Eigenvalues of the Neumann-Poincaré Operator;Potential Analysis;2023-12-22

3. A decomposition theorem of surface vector fields and spectral structure of the Neumann-Poincaré operator in elasticity;Transactions of the American Mathematical Society;2023-12-11

4. A short note on decay rates of odd partitions: an application of spectral asymptotics of the Neumann–Poincaré operators;Archiv der Mathematik;2023-09-01

5. The discrete spectrum of the Neumann-Poincaré operator in 3D elasticity;Journal of Pseudo-Differential Operators and Applications;2023-03-21

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