Henry A. Kierstead
Affiliations: | Arizona State University, Tempe, AZ, United States |
Area:
MathematicsGoogle:
"Henry Kierstead"Children
Sign in to add trainee| Charles L. Dunn | grad student | 2002 | Arizona State |
| Adam K. Bland | grad student | 2011 | Arizona State |
| Louis DeBiasio | grad student | 2011 | Arizona State |
| Landon Rabern | grad student | 2013 | Arizona State |
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Publications
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| Kierstead HA, Kostochka AV, McConvey A. (2018) A Sharp Dirac–Erdős Type Bound for Large Graphs Combinatorics, Probability & Computing. 27: 387-397 |
| Kierstead H, Kostochka AV, Molla T, et al. (2017) Sharpening an Ore-type version of the Corrádi–Hajnal theorem Abhandlungen Aus Dem Mathematischen Seminar Der Universitat Hamburg. 87: 299-335 |
| Kierstead HA, Kostochka AV, McConvey A. (2017) Strengthening theorems of Dirac and Erdős on disjoint cycles Journal of Graph Theory. 85: 788-802 |
| Kierstead HA, Salmon A, Wang R. (2016) On the choice number of complete multipartite graphs with part size four European Journal of Combinatorics. 58: 1-16 |
| Kierstead HA, Smith DA, Trotter WT. (2016) First-fit coloring on interval graphs has performance ratio at least 5 European Journal of Combinatorics. 51: 236-254 |
| Czygrinow A, Debiasio L, Kierstead HA, et al. (2015) An Extension of the Hajnal-Szemerédi Theorem to Directed Graphs Combinatorics Probability and Computing. 24: 754-773 |
| Haxell PE, Kierstead HA. (2015) Edge coloring multigraphs without small dense subsets Discrete Mathematics. 338: 2502-2506 |
| Kierstead HA, Lidický B. (2015) On choosability with separation of planar graphs with lists of different sizes Discrete Mathematics. 338: 1779-1783 |
| Kierstead HA, Kostochka AV, Yeager EC. (2015) The (2k-1)-connected multigraphs with at most k-1 disjoint cycles Combinatorica |
| Kierstead HA, Kostochka AV, Yeager EC. (2014) On the Corrádi-Hajnal theorem and a question of Dirac Journal of Combinatorial Theory. Series B |