On the minimum rank of the join of graphs and decomposable graphs
Author:
Publisher
Elsevier BV
Subject
Discrete Mathematics and Combinatorics,Geometry and Topology,Numerical Analysis,Algebra and Number Theory
Reference14 articles.
1. Computation of minimal rank and path cover number for certain graphs;Barioli;Linear Algebra Appl.,2004
2. On the difference between the maximum multiplicity and Path Cover Number for tree-like Graphs;Barioli;Linear Algebra Appl.,2005
3. Graphs whose minimal rank is two;Barrett;Electron. J. Linear Algebra,2004
4. Graphs whose minimal rank is two: the finite fields case;Barrett;Electron. J. Linear Algebra,2005
5. Indefinite Inner Product Spaces;Bognár,1974
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1. Bordering of symmetric matrices and an application to the minimum number of distinct eigenvalues for the join of graphs;Linear Algebra and its Applications;2023-12
2. Computational and Theoretical Challenges for Computing the Minimum Rank of a Graph;INFORMS Journal on Computing;2022-11
3. The Colin de Verdière Number and Joins of Graphs;Discrete & Computational Geometry;2020-04-26
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