The multiplicity of an arbitrary eigenvalue of a graph in terms of cyclomatic number and number of pendant vertices-Reference-Cited by-同舟云学术

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The multiplicity of an arbitrary eigenvalue of a graph in terms of cyclomatic number and number of pendant vertices

Published:2020-01 Issue: Volume:584 Page:257-266
ISSN:0024-3795
Container-title:Linear Algebra and its Applications
language:en
Short-container-title:Linear Algebra and its Applications

Author:

Wang Long,Wei Liangli,Jin Yongrong

Funder

National Natural Science Foundation of China

Natural Science Foundation of Anhui Province

Publisher

Elsevier BV

Subject

Discrete Mathematics and Combinatorics,Geometry and Topology,Numerical Analysis,Algebra and Number Theory

Reference34 articles.

1. On the Faria's inequality for the Laplacian and signless Laplacian spectra: a unified approach;Andrade;Linear Algebra Appl.,2015

2. Physical Chemistry;Atkins,2006

3. On the multiplicity of α as an Aα(Γ)-eigenvalue of signed graphs with pendant vertices;Belardo;Discrete Math.,2019

4. Spectra of Graphs;Brouwer,2012

5. On the multiplicity of α as an eigenvalue of Aα(G) of graphs with pendant vertices;Cardoso;Linear Algebra Appl.,2018

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1. The eigenvalue multiplicity of line graphs;Linear Algebra and its Applications;2024-12

2. Eigenvalue multiplicity of a graph in terms of the number of external vertices;Linear Algebra and its Applications;2024-08

3. A characterization for a graph with an eigenvalue of multiplicity 2c(G)+p(G)−1;Discrete Mathematics;2024-07

4. A characterization of trees with eigenvalue multiplicity one less than their number of pendant vertices;Discrete Mathematics;2024-04

5. Eigenvalue multiplicity of graphs with given cyclomatic number and given number of quasi-pendant vertices;Discrete Applied Mathematics;2024-04

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