Une in\'egalit\'e de Cheeger pour le spectre de Steklov
Pierre Jammes (JAD)

TL;DR
This paper establishes a Cheeger inequality relating the first positive Steklov eigenvalue to two isoperimetric constants, providing new insights into spectral geometry.
Contribution
It introduces a novel Cheeger inequality for the Steklov spectrum involving two isoperimetric constants, advancing understanding of spectral bounds.
Findings
Proves a Cheeger inequality for the first positive Steklov eigenvalue
Relates Steklov eigenvalues to isoperimetric constants
Provides bounds connecting geometry and spectral properties
Abstract
We prove a Cheeger inequality for the first positive Steklov eigenvalue. It involves two isoperimetric constants.
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