John H. Sinkovic, Ph.D.

Affiliations: 
2013 Mathematics Brigham Young University, Provo, UT, United States 
Area:
Mathematics, Applied Mathematics
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"John Sinkovic"

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Wayne W. Barrett grad student 2013 BYU
 (The Minimum Rank Problem for Outerplanar Graphs.)
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Publications

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Kempton M, Sinkovic J, Smith D, et al. (2020) Characterizing cospectral vertices via isospectral reduction Linear Algebra and Its Applications. 594: 226-248
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
Godsil C, Guo K, Sinkovic J. (2018) Average mixing matrix of trees Electronic Journal of Linear Algebra. 34: 269-282
Barrus MD, Sinkovic J. (2018) On 1-uniqueness and dense critical graphs for tree-depth Discrete Mathematics. 341: 1973-1982
Sinkovic J. (2018) A graph for which the inertia bound is not tight Journal of Algebraic Combinatorics. 47: 39-50
Hassani Monfared K, Horn P, Kenter FHJ, et al. (2016) On the principal permanent rank characteristic sequences of graphs and digraphs Electronic Journal of Linear Algebra. 31: 187-199
Barrus MD, Sinkovic J. (2016) Uniqueness and minimal obstructions for tree-depth Discrete Mathematics. 339: 606-613
Arav M, Hall F, Li Z, et al. (2015) Minimum ranks of sign patterns via sign vectors and duality The Electronic Journal of Linear Algebra. 30
Arav M, Holst Hvd, Sinkovic J. (2015) On the inertia set of a signed graph with loops Linear Algebra and Its Applications. 510: 361-372
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
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