4.6 Article

Sharp bounds on eigenvalues via spectral embedding based on signless Laplacians

Related references

Note: Only part of the references are listed.
Article Mathematics

Sharp Bounds on Random Walk Eigenvalues via Spectral Embedding

Russell Lyons et al.

INTERNATIONAL MATHEMATICS RESEARCH NOTICES (2018)

Article Mathematics

Multi-way dual Cheeger constants and spectral bounds of graphs

Shiping Liu

ADVANCES IN MATHEMATICS (2015)

Article Mathematics, Applied

Spectral gap and convergence rate for discrete-time Markov chains

Yong Hua Mao et al.

ACTA MATHEMATICA SINICA-ENGLISH SERIES (2013)

Article Computer Science, Theory & Methods

MAX CUT AND THE SMALLEST EIGENVALUE

Luca Trevisan

SIAM JOURNAL ON COMPUTING (2012)

Article Mathematics, Applied

Towards a spectral theory of graphs based on the signless Laplacian, II

Dragos Cvetkovic et al.

LINEAR ALGEBRA AND ITS APPLICATIONS (2010)

Article Mathematics, Applied

TOWARDS A SPECTRAL THEORY OF GRAPHS BASED ON THE SIGNLESS LAPLACIAN, III

Dragos Cvetkovic et al.

APPLICABLE ANALYSIS AND DISCRETE MATHEMATICS (2010)

Article Mathematics, Applied

TOWARDS A SPECTRAL THEORY OF GRAPHS BASED ON THE SIGNLESS LAPLACIAN, I

Dragos Cvetkovic et al.

PUBLICATIONS DE L INSTITUT MATHEMATIQUE-BEOGRAD (2009)

Article Computer Science, Theory & Methods

A tutorial on spectral clustering

Ulrike von Luxburg

STATISTICS AND COMPUTING (2007)

Article Computer Science, Theory & Methods

Bipartite subgraphs and the smallest eigenvalue

N Alon et al.

COMBINATORICS PROBABILITY & COMPUTING (2000)