On the asymptotic behavior of $p$-fractional eigenvalues
Ariel Salort, Eugenio Vecchi

TL;DR
This paper investigates the long-term growth patterns of variational eigenvalues associated with the $p$-fractional eigenvalue problem on smooth bounded domains with Dirichlet boundary conditions.
Contribution
It provides an asymptotic estimate for the growth behavior of these eigenvalues, advancing understanding of their asymptotic properties.
Findings
Derived an asymptotic estimate for eigenvalue growth
Enhanced understanding of $p$-fractional eigenvalue behavior
Applicable to smooth bounded domains with Dirichlet conditions
Abstract
In this note we obtain an asymptotic estimate for growth behavior of variational eigenvalues of the fractional eigenvalue problem on a smooth bounded domain with Dirichlet boundary condition.
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Taxonomy
TopicsAdvanced Mathematical Modeling in Engineering · Nonlinear Partial Differential Equations · Numerical methods in inverse problems
