Edge perturbation on signed graphs with clusters: Adjacency and Laplacian eigenvalues
Author:
Funder
INDAM-GNSAGA,
SGTACSMC of the University of Naples ‘Federico II’,
Publisher
Elsevier BV
Subject
Applied Mathematics,Discrete Mathematics and Combinatorics
Reference17 articles.
1. On the Laplacian and signless Laplacian spectrum of a graph with k pairwise coneighbor vertices;Abreu;Linear Algebra Appl.,2012
2. On the Faria’s inequality for the Laplacian and signless Laplacian spectra: a unified approach;Andrade;Linear Algebra Appl.,2015
3. Balancedness and the least eigenvalue of Laplacian of signed graphs;Belardo;Linear Algebra Appl.,2014
4. Spectral characterizations of signed lollipop graphs;Belardo;Linear Algebra Appl.,2015
5. On the Laplacian coefficient of signed graphs;Belardo;Linear Algebra Appl.,2015
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1. Eigenvalues of complex unit gain graphs and gain regularity;Special Matrices;2024-01-01
2. The effect on Aα-eigenvalues of mixed graphs and unit gain graphs by adding edges in clusters;Linear and Multilinear Algebra;2021-05-12
3. On the multiplicity of α as an Aα(Γ)-eigenvalue of signed graphs with pendant vertices;Discrete Mathematics;2019-08
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