Some bounds for the eigenfunctions of the Stokes problem under Navier boundary conditions in a cube [PDF]
Gianni Arioli +2 more
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Comments on “Application of singular eigenfunction expansions to the propagation of periodic disturbances in a radiating grey gas” [PDF]
, 1973 T. S. Chang +2 more
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Eigenfunctions growth of R-limits on graphs
, 2021 Siegfried Beckus, Latif Eliaz
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Steklov problem with an indefinite weight for the p-Laplacian
Electronic Journal of Differential Equations, 2005 Let $Omegasubsetmathbb{R}^{N}$, with $Ngeq2$, be a Lipschitz domain and let 1 lees than p less than $infty$. We consider the eigenvalue problem $Delta_{p}u=0$ in $Omega$ and $| abla u|^{p-2}frac{partial u}{partial u}=lambda m|u|^{p-2}u$ on $partialOmega$
Olaf Torne
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Utilizing Empirical Eigenfunctions and Neural Network to Describe and Model RI Coastal Morphology
, 2017 S. Mark Davis, Sierra Davis
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Particle exchange Monte Carlo methods for eigenfunction and related nonlinear problems [PDF]
Paul Dupuis, B. Zhang
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Singular measure as principal eigenfunction of some nonlocal operators [PDF]
, 2013 Jérôme Coville
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Exponential estimates for quantum graphs
Electronic Journal of Differential Equations, 2018 The article studies the exponential localization of eigenfunctions associated with isolated eigenvalues of Schrodinger operators on infinite metric graphs.
Setenay Akduman, Alexander Pankov
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An eigenfunction expansion formula for one-dimensional two-state quantum walks [PDF]
, 2022 Tatsuya Tate
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Existence of solutions for the p-Laplacian involving a Radon measure
Electronic Journal of Differential Equations, 2012 In this article we study the existence of solutions to eigenvalue problem $$displaylines{ -hbox{div} (|abla u|^{p-2}abla u)-lambda |u|^{p-2}umu=f quad hbox{in }Omega,cr u=0quadhbox{on }partialOmega }$$ where $Omega$ is a bounded domain in $mathbb{R}
Nedra Belhaj Rhouma, Wahid Sayeb
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