Upper bounds for Steklov eigenvalues of submanifolds in Euclidean space via the intersection index

Author:

Colbois BrunoORCID,Gittins KatieORCID

Funder

Schweizerischer Nationalfonds zur Förderung der Wissenschaftlichen Forschung

Publisher

Elsevier BV

Subject

Computational Theory and Mathematics,Geometry and Topology,Analysis

Reference18 articles.

1. The spectrum of the Laplacian: a geometric approach;Colbois,2017

2. Bounding the eigenvalues of the Laplace-Beltrami operator on compact submanifolds;Colbois;Bull. Lond. Math. Soc.,2010

3. Isoperimetric control of the Steklov spectrum;Colbois;J. Funct. Anal.,2011

4. Isoperimetric control of the spectrum of a compact hypersurface;Colbois;J. Reine Angew. Math.,2013

5. Steklov eigenvalues of submanifolds with prescribed boundary in Euclidean space;Colbois;J. Geom. Anal.,2019

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1. Some recent developments on the Steklov eigenvalue problem;Revista Matemática Complutense;2023-09-28

2. Implementation of the Affine Segmentation Point Method and Image Blending Techniques in Creating New Songket Motifs;2022 9th International Conference on Electrical Engineering, Computer Science and Informatics (EECSI);2022-10-06

3. Tubular Excision and Steklov Eigenvalues;The Journal of Geometric Analysis;2022-03-19

4. Upper bounds for the Steklov eigenvalues of the p ‐Laplacian;Mathematika;2022-01

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