Homogenization of Fu\v{c}\'ik eigencurves
Juli\'an Fern\'andez Bonder, Juan Pablo Pinasco, Ariel Martin Salort

TL;DR
This paper investigates the homogenization of Fučík eigencurves and half-eigenvalues, providing quantitative convergence bounds for periodic homogenization problems.
Contribution
It introduces new quantitative bounds on the convergence rate of Fučík eigencurves in the context of periodic homogenization.
Findings
Established convergence bounds for eigencurves
Quantified the rate of convergence in homogenization
Focused on periodic homogenization problems
Abstract
In this work we study the convergence of an homogenization problem for half-eigenvalues and Fu\v{c}\'ik eigencurves. We provide quantitative bounds on the rate of convergence of the curves for periodic homogenization problems.
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Taxonomy
TopicsAdvanced Mathematical Modeling in Engineering · Spectral Theory in Mathematical Physics · Graph theory and applications
