Wayne W. Barrett
Affiliations: | Brigham Young University, Provo, UT, United States |
Area:
MathematicsGoogle:
"Wayne Barrett"Children
Sign in to add traineeNephi A. Noble | grad student | 2002 | BYU |
Jason N. Grout | grad student | 2007 | BYU |
John H. Sinkovic | grad student | 2013 | BYU |
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Publications
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Barrett W, Evans EJ, Francis AE. (2020) Resistance distance and spanning 2-forest matrices of linear 2-trees Linear Algebra and Its Applications. 606: 41-67 |
Barrett W, Butler S, Fallat SM, et al. (2020) The inverse eigenvalue problem of a graph: Multiplicities and minors Journal of Combinatorial Theory, Series B. 142: 276-306 |
Barrett W, Evans EJ, Francis AE, et al. (2020) Spanning 2-forests and resistance distance in 2-connected graphs Discrete Applied Mathematics. 284: 341-352 |
Barrett W, Evans EJ, Francis AE. (2019) Resistance distance in straight linear 2-trees Discrete Applied Mathematics. 258: 13-34 |
Barrett W, Fallat SM, Hall HT, et al. (2017) Generalizations of the Strong Arnold Property and the Minimum Number of Distinct Eigenvalues of a Graph Electronic Journal of Combinatorics. 24: 2-40 |
Barrett W, Francis A, Webb B. (2017) Equitable decompositions of graphs with symmetries Linear Algebra and Its Applications. 513: 409-434 |
Barrett W, Butler S, Hall HT. (2016) Symmetric 0-1 matrices with inverses having two distinct values and constant diagonal Linear Algebra and Its Applications. 491: 41-55 |
Barrett W, Nelson CG, Sinkovic JH, et al. (2014) The combinatorial inverse eigenvalue problem II: all cases for small graphs Electronic Journal of Linear Algebra. 27: 265 |
Barrett W, Butler S, Catral M, et al. (2014) The maximum nullity of a complete subdivision graph is equal to its zero forcing number Electronic Journal of Linear Algebra. 27: 444-457 |
Barrett W, Fallat SM, Hall HT, et al. (2013) Note on Nordhaus-Gaddum problems for Colin de Verdiere type parameters Electronic Journal of Combinatorics. 20: 56 |