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Daniel McQuillan
Person information
- affiliation: Norwich University, Northfield, VT, USA
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2020 – today
- 2023
- [j21]Jonathan Calzadillas, Dan McQuillan:
Vertex-magic trees with n central vertices and kn leaves have bounded order for each k exceeding the square root of 3. Bull. ICA 97: 117-127 (2023) - [j20]Dan McQuillan
, James M. McQuillan:
Strong vertex-magic and super edge-magic total labelings of the disjoint union of a cycle with 3-cycles. Discret. Math. 346(9): 113482 (2023) - 2022
- [j19]Alan Arroyo, Dan McQuillan, R. Bruce Richter, Gelasio Salazar:
Convex drawings of the complete graph: topology meets geometry. Ars Math. Contemp. 22(3): 3 (2022) - 2021
- [j18]Alan Arroyo, Dan McQuillan, R. Bruce Richter
, Gelasio Salazar
, Matthew Sullivan:
Drawings of complete graphs in the projective plane. J. Graph Theory 97(3): 426-440 (2021) - 2020
- [j17]Keith Gibson, Artmiz Golkaramnay
, Dan McQuillan:
Towards generalizing MacDougall's conjecture on vertex-magic total labelings. Discret. Math. 343(12): 112122 (2020)
2010 – 2019
- 2018
- [j16]Dan McQuillan, James M. McQuillan:
Strong vertex-magic and edge-magic labelings of 2-regular graphs of odd order using Kotzig completion. Discret. Math. 341(1): 194-202 (2018) - [j15]Alan Arroyo, Dan McQuillan, R. Bruce Richter
, Gelasio Salazar:
Levi's Lemma, pseudolinear drawings of Kn, and empty triangles. J. Graph Theory 87(4): 443-459 (2018) - [j14]Bernardo M. Ábrego, Oswin Aichholzer
, Silvia Fernández-Merchant
, Dan McQuillan, Bojan Mohar, Petra Mutzel
, Pedro Ramos, R. Bruce Richter, Birgit Vogtenhuber
:
Bishellable drawings of Kn. SIAM J. Discret. Math. 32(4): 2482-2492 (2018) - 2017
- [j13]Alan Arroyo, Dan McQuillan, R. Bruce Richter, Gelasio Salazar:
Drawings of Kn with the same rotation scheme are the same up to Reidemeister moves (Gioan's Theorem). Australas. J Comb. 67: 131-144 (2017) - 2016
- [j12]Dan McQuillan
:
Algorithmic paranoia and the convivial alternative. Big Data Soc. 3(2): 205395171667134 (2016) - [j11]Dan McQuillan, R. Bruce Richter:
On the Crossing Number of Kn without Computer Assistance. J. Graph Theory 82(4): 387-432 (2016) - [c1]Skylar R. Croy, Jeremy A. Hansen, Daniel J. McQuillan:
Calculating the Number of Order-6 Magic Squares with Modular Lifting. SOCS 2016: 129-130 - 2015
- [j10]Dan McQuillan, Shengjun Pan, R. Bruce Richter:
On the crossing number of K13. J. Comb. Theory B 115: 224-235 (2015) - [i1]Bernardo M. Ábrego, Oswin Aichholzer, Silvia Fernández-Merchant, Dan McQuillan, Bojan Mohar, Petra Mutzel, Pedro Ramos, R. Bruce Richter, Birgit Vogtenhuber:
Bishellable drawings of Kn. CoRR abs/1510.00549 (2015) - 2011
- [j9]Addie Armstrong
, Dan McQuillan:
Vertex-magic total labelings of even complete graphs. Discret. Math. 311(8-9): 676-683 (2011) - 2010
- [j8]Dan McQuillan, R. Bruce Richter:
A Parity Theorem for Drawings of Complete and Complete Bipartite Graphs. Am. Math. Mon. 117(3): 267-273 (2010)
2000 – 2009
- 2009
- [j7]Dan McQuillan:
Edge-magic and Vertex-magic Total Labelings of Certain Cycles. Ars Comb. 91 (2009) - [j6]Dan McQuillan, James M. McQuillan:
Magic labelings of triangles. Discret. Math. 309(9): 2755-2762 (2009) - [j5]Jeremy Holden, Dan McQuillan, James M. McQuillan:
A conjecture on strong magic labelings of 2-regular graphs. Discret. Math. 309(12): 4130-4136 (2009) - 2005
- [j4]Daniel McQuillan, Katy Smith:
Vertex-magic total labeling of odd complete graphs. Discret. Math. 305(1-3): 240-249 (2005)
1990 – 1999
- 1994
- [j3]Daniel McQuillan, R. Bruce Richter:
Equality in a Result of Kleitman. J. Comb. Theory A 65(2): 330-333 (1994) - [j2]Dan McQuillan, R. Bruce Richter:
On 3-regular graphs having crossing number at least 2. J. Graph Theory 18(8): 831-839 (1994) - 1992
- [j1]Daniel McQuillan, R. Bruce Richter:
On the crossing numbers of certain generalized Petersen graphs. Discret. Math. 104(3): 311-320 (1992)
Coauthor Index
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