Thomas Zaslavsky
Affiliations: | State University of New York at Binghamton, Vestal, NY, United States |
Area:
MathematicsGoogle:
"Thomas Zaslavsky"Children
Sign in to add trainee| Daniel C. Slilaty | grad student | 2000 | SUNY Binghamton |
| Steven J. Tedford | grad student | 2002 | SUNY Binghamton |
| Rigoberto Florez | grad student | 2005 | SUNY Binghamton |
| Garry Bowlin | grad student | 2009 | SUNY Binghamton |
| Lucas J. Rusnak | grad student | 2010 | SUNY Binghamton |
| Nathan H. Reff | grad student | 2012 | SUNY Binghamton |
| Jackie Kaminski | grad student | 2013 | SUNY Binghamton |
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Publications
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| Hameed SK, Shijin TV, Soorya P, et al. (2021) Signed distance in signed graphs Linear Algebra and Its Applications. 608: 236-247 |
| Naserasr R, Sopena É, Zaslavsky T. (2020) Homomorphisms of signed graphs: An update European Journal of Combinatorics. 103222 |
| Chaiken S, Hanusa CRH, Zaslavsky T. (2020) A $q$-Queens Problem. IV. Attacking Configurations and Their Denominators Discrete Mathematics. 343: 111649 |
| Joyce S, Schaefer A, West DB, et al. (2020) Strongly connectable digraphs and non-transitive dice Akce International Journal of Graphs and Combinatorics. 17: 480-485 |
| Chaiken S, Hanusa CRH, Zaslavsky T. (2019) A q -queens problem. VI. The bishops' period Ars Mathematica Contemporanea. 16: 549-561 |
| Bessouf O, Khelladi A, Zaslavsky T. (2019) Transitive closure and transitive reduction in bidirected graphs Czechoslovak Mathematical Journal. 69: 295-315 |
| Flórez R, Zaslavsky T. (2019) Biased graphs. VI. synthetic geometry European Journal of Combinatorics. 81: 119-141 |
| Behr R, Sivaraman V, Zaslavsky T. (2018) Mock threshold graphs Discrete Mathematics. 341: 2159-2178 |
| Zaslavsky T. (2018) Negative (and positive) circles in signed graphs: A problem collection Akce International Journal of Graphs and Combinatorics. 15: 31-48 |
| Zaslavsky T. (2017) Negative Circles in Signed Graphs: A Problem Collection Electronic Notes in Discrete Mathematics. 63: 41-47 |