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ORCIDDave Witte Morris
Person information
- affiliation: University of Lethbridge, Canada
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Journal Articles
- 2023
[j33]Dave Witte Morris:
Automorphisms of the canonical double cover of a toroidal grid. Art Discret. Appl. Math. 6(3): 3 (2023)- 2022
- [j32]Dave Witte Morris, Joy Morris, Gabriel Verret:
Groups for which it is easy to detect graphical regular representations. Art Discret. Appl. Math. 5(1) (2022) - [j31]Dave Witte Morris:
On hamiltonian cycles in Cayley graphs of order pqrs. Art Discret. Appl. Math. 5(3) (2022) - 2021
- [j30]Dave Witte Morris:
On Automorphisms of Direct Products of Cayley Graphs on Abelian Groups. Electron. J. Comb. 28(3): 3 (2021) - [j29]Ademir Hujdurovic
, Dorde Mitrovic, Dave Witte Morris:
On Automorphisms of the Double Cover of a Circulant Graph. Electron. J. Comb. 28(4) (2021) - 2020
- [j28]Dave Witte Morris, Kirsten Wilk:
Cayley graphs of order kp are hamiltonian for k < 48. Art Discret. Appl. Math. 3(2) (2020) - 2019
- [j27]Dallan McCarthy, Dave Witte Morris:
Hamiltonian paths in m×n projective checkerboards. Contributions Discret. Math. 14(1) (2019) - 2018
- [j26]Dave Witte Morris:
Cayley graphs on groups with commutator subgroup of order 2p are hamiltonian. Art Discret. Appl. Math. 1(1): #P1.04 (2018) - 2016
- [j25]Ademir Hujdurovic, Klavdija Kutnar, Dave Witte Morris, Joy Morris:
On colour-preserving automorphisms of Cayley graphs. Ars Math. Contemp. 11(1): 189-213 (2016) - 2015
- [j24]Dave Witte Morris:
Odd-order Cayley graphs with commutator subgroup of order pq are hamiltonian. Ars Math. Contemp. 8(1): 1-28 (2015) - 2014
- [j23]Ebrahim Ghaderpour, Dave Witte Morris:
Cayley graphs on nilpotent groups with cyclic commutator subgroup are hamiltonian. Ars Math. Contemp. 7(1): 55-72 (2014) - 2012
- [j22]Klavdija Kutnar, Dragan Marusic, Dave Witte Morris, Joy Morris, Primoz Sparl:
Hamiltonian cycles in Cayley graphs whose order has few prime factors. Ars Math. Contemp. 5(1): 27-71 (2012) - [j21]Stephen J. Curran, Dave Witte Morris, Joy Morris:
Cayley graphs of order 16p are hamiltonian. Ars Math. Contemp. 5(2): 189-215 (2012) - [j20]Dave Witte Morris:
2-generated Cayley digraphs on nilpotent groups have hamiltonian paths. Contributions Discret. Math. 7(1) (2012) - [j19]Ebrahim Ghaderpour, Dave Witte Morris:
Cayley graphs of order 30p are Hamiltonian. Discret. Math. 312(24): 3614-3625 (2012) - 2009
- [j18]Dave Witte Morris, Joy Morris, Kerri Webb:
Hamiltonian cycles in (2, 3, c)-circulant digraphs. Discret. Math. 309(17): 5484-5490 (2009) - 2005
- [j17]Dave Witte Morris, Joy Morris, David Petrie Moulton:
Flows that are sums of hamiltonian cycles in Cayley graphs on abelian groups. Discret. Math. 299(1-3): 208-268 (2005) - 2003
- [j16]David Austin, Heather Gavlas, Dave Witte:
Hamiltonian Paths in Cartesian Powers of Directed Cycles. Graphs Comb. 19(4): 459-466 (2003) - 2000
- [j15]Margaret H. Forbush, Elizabeth Hanson, Susan Kim, Andrew Mauer-Oats, Rhian Merris, Jennifer Oats-Sargent, Seth Oldham, Kate Sharkey, Dave Witte:
Hamiltonian Paths in Projective Checkerboards. Ars Comb. 56 (2000) - 1999
- [j14]Stephen C. Locke, Dave Witte:
On non-Hamiltonian circulant digraphs of outdegree three. J. Graph Theory 30(4): 319-331 (1999) - 1998
- [j13]Edward Dobson, Heather Gavlas, Joy Morris, Dave Witte:
Automorphism groups with cyclic commutator subgroup and Hamilton cycles. Discret. Math. 189(1-3): 69-78 (1998) - 1995
- [j12]Douglas Dunham, Douglas S. Jungreis, Dave Witte:
Infinite Hamiltonian paths in Cayley diagraphs of hyperbolic symmetry groups. Discret. Math. 143(1-3): 1-30 (1995) - 1992
- [j11]Tomaz Pisanski, Thomas W. Tucker, Dave Witte:
The non-orientable genus of some metacyclic groups. Comb. 12(1): 77-87 (1992) - 1990
- [j10]Michael Reid, Douglas S. Jungreis, Dave Witte:
Distances forbidden by some two-coloring of Q2. Discret. Math. 82(1): 53-56 (1990) - [j9]Brian Alspach, Stephen C. Locke, Dave Witte:
The hamilton spaces of cayley graphs on abelian groups. Discret. Math. 82(2): 113-126 (1990) - [j8]Dave Witte:
Hamilton-decomposable graphs and digraphs of infinite valence. Discret. Math. 84(1): 87-100 (1990) - 1989
- [j7]Stephen C. Locke, Dave Witte:
Flows in circulant graphs of odd order are sums of Hamilton cycles. Discret. Math. 78(1-2): 105-114 (1989) - 1987
- [j6]Joseph A. Gallian, David Witte:
When the cartesian product of two directed cycles is hyperhamiltonian. J. Graph Theory 11(1): 21-24 (1987) - 1986
- [j5]Dave Witte:
Cayley digraphs of prime-power order are hamiltonian. J. Comb. Theory, Ser. B 40(1): 107-112 (1986) - 1984
- [j4]David Witte, Joseph A. Gallian:
A survey: Hamiltonian cycles in Cayley graphs. Discret. Math. 51(3): 293-304 (1984) - 1983
- [j3]David Witte, Gail Letzter, Joseph A. Gallian:
On hamiltonian circuits in cartesian products of Cayley digraphs. Discret. Math. 43(2-3): 297-307 (1983) - [j2]Laurence E. Penn, David Witte:
When the cartesian product of two directed cycles is hypo-Hamiltonian. J. Graph Theory 7(4): 441-443 (1983) - 1982
- [j1]David S. Witte:
On Hamiltonian circuits in Cayley diagrams. Discret. Math. 38(1): 99-108 (1982)
Conference and Workshop Papers
- 1981
- [c1]Douglas Dunham, John Lindgren, Dave Witte:
Creating repeating hyperbolic patterns. SIGGRAPH 1981: 215-223
Coauthor Index
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