On nodal line of the second eigenfunction of the Laplacian over concave domains in \(\mathbb R^2\)
type: Item
instance of: scholarly article
title: On nodal line of the second eigenfunction of the Laplacian over concave domains in \(\mathbb R^2\)
zbMATH Open document ID: 1282.35264
author: Dong-Hui Yang
author: Bao-Zhu Guo
published in: Journal of Systems Science and Complexity
publication date: 2014-01-27T00:00:00Z
Mathematics Subject Classification ID: 35P20
zbMATH DE Number: 6250671
zbMATH Keywords: eigenfunction
zbMATH Keywords: eigenvalue
zbMATH Keywords: Laplacian
MaRDI profile type: Publication
full work available at URL: s11424-013-1175-9
OpenAlex ID: W2034967541
cites work: Q5820676
cites work: On two conjectures in the fixed membrane eigenvalue problem
cites work: Isoperimetric Inequalities and Their Applications
cites work: Q5481205
cites work: Courant's Nodal Line Theorem and Its Discrete Counterparts
cites work: Unbounded planar domains whose second nodal line does not touch the boundary
cites work: The nodal surface of the second eigenfunction of the Laplacian in \(\mathbb{R}^D\) can be closed
cites work: On nodal lines of Neumann eigenfunctions
cites work: Q2715763
DOI: 10.1007/S11424-013-1175-9
Recommended article: On the nodal line of the second eigenfunction of the Laplacian in \(\mathbb{R}^ 2\)
Recommended article: Q3806057
Recommended article: On the nodal set of the second eigenfunction of the Laplacian in symmetric domains \(\mathbb R^N \).
Recommended article: On the Nodal set of a second Dirichlet eigenfunction in a doubly connected domain
Recommended article: Nodal line estimates for the second Dirichlet eigenfunction
Recommended article: Nodal and other properties of the second eigenfunction of the Laplacian in the plane
Recommended article: On the second eigenfunctions of the Laplacian in \({\mathbb{R}}^ 2\)
Recommended article: On the nodal lines of second eigenfunctions of the fixed membrane problem
Recommended article: Q4225419
Recommended article: The nodal line of the second eigenfunction of the Laplacian in \(\mathbb{R}^2\) can be closed
description: scientific article; zbMATH DE number 6250671