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Estimates on Eigenvalues of Laplacian

Mathematische Annalen, 2004
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Cheng, Qing-Ming, Yang, Hongcang
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Mixed eigenvalues of p-Laplacian

Frontiers of Mathematics in China, 2015
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Chen, Mu-Fa, Wang, Lingdi, Zhang, Yuhui
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GRAPHS CHARACTERIZED BY LAPLACIAN EIGENVALUES

Chinese Annals of Mathematics, 2004
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Extremal p -Laplacian eigenvalues

Nonlinearity, 2019
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Eigenvalue problems for the p-Laplacian

Nonlinear Analysis: Theory, Methods & Applications, 2006
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Large eigenvalues of the laplacian

Linear and Multilinear Algebra, 1990
Let G be a simple graph on n vertices and let L=L(G) be the Laplacian matrix of G corresponding to some ordering of the vertices. It is known that λ≤n for any eigenvalue λ of L. In this note we characterize when n is an eigenvalue of L with multiplicity m.
Robert Grone, Georg Zimmermann
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Cut ratios and Laplacian eigenvalues

Linear Algebra and its Applications, 2020
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Eigenvalues, Laplacian eigenvalues, and Hamiltonian connectivity of graphs

Journal of Discrete Mathematical Sciences and Cryptography, 2010
Abstract Using the eigenvalues or Laplacian eigenvalues of graphs, we present sufficient conditions for Hamiltonian connectivity of graphs.
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The ∞-Laplacian First Eigenvalue Problem

2006
We review some results about the first eigenvalue of the infinity Laplacian operator and its first eigenfunctions in a general norm context. Those results are obtained in collaboration with several authors: V. Ferone, P. Juutinen and B. Kawohl (see [BFK], [BK1], [BJK] and [BK2]).
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The Laplacian and its Eigenvalues

1994
Let M be a connected compact smooth Riemannian manifold, and let ∆ = − div(grad) its Laplacian operator of L 2(M). Its eigenvalues λ0 = 0 < λl(M) ≤ λ2(M) ≤ ··· form a discrete subset (with multiplicities) of ℝ+.
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