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Journal Articles
- 2010
[j16]John Mitchem, Randolph L. Schmidt:
On the Erdos-Faber-Lovasz Conjecture. Ars Comb. 97 (2010)- 2002
- [j15]John Mitchem, Edward F. Schmeichel:
The Harmonious Chromatic Number of Deep and Wide Complete n- ary Trees. Electron. Notes Discret. Math. 11: 491-502 (2002) - 1998
- [j14]S. Louis Hakimi, John Mitchem, Edward F. Schmeichel:
Short Proofs of Theorems of Nash-Williams and Tutte. Ars Comb. 50 (1998) - 1997
- [j13]John Mitchem, Patrick Morriss:
On the cost-chromatic number of graphs. Discret. Math. 171(1-3): 201-211 (1997) - [j12]John Mitchem, Patrick Morriss, Edward F. Schmeichel:
On the cost chromatic number of outerplanar, planar, and line graphs. Discuss. Math. Graph Theory 17(2): 229-241 (1997) - 1996
- [j11]S. Louis Hakimi, John Mitchem, Edward F. Schmeichel:
Star arboricity of graphs. Discret. Math. 149(1-3): 93-98 (1996) - 1995
- [j10]S. Louis Hakimi, John Mitchem, Edward F. Schmeichel:
Degree-bounded coloring of graphs: Variations on a theme by brooks. J. Graph Theory 20(2): 177-194 (1995) - 1990
- [j9]Anindo Bagchi, S. Louis Hakimi, John Mitchem, Edward F. Schmeichel:
Parallel Algorithms for Gossiping by Mail. Inf. Process. Lett. 34(4): 197-202 (1990) - 1989
- [j8]John Mitchem:
On the harmonious chromatic number of a graph. Discret. Math. 74(1-2): 151-157 (1989) - 1987
- [j7]Sin-Min Lee, John Mitchem:
An upper bound for the harmonious chromatic number of a graph. J. Graph Theory 11(4): 565-567 (1987) - 1982
- [j6]Edward F. Schmeichel, John Mitchem:
Bipartite graphs with cycles of all even lengths. J. Graph Theory 6(4): 429-439 (1982) - 1978
- [j5]John Mitchem:
A short proof of Catlin's extension of Brooks' theorem. Discret. Math. 21(2): 213-214 (1978) - 1977
- [j4]John Mitchem:
An extension of Brooks' theorem to n-degenerate graphs. Discret. Math. 17(3): 291-298 (1977) - 1976
- [j3]John Mitchem:
On Various Algorithms for Estimating the Chromatic Number of a Graph. Comput. J. 19(2): 182-183 (1976) - [j2]Arthur M. Hobbs, John Mitchem:
The entire graph of a bridgeless connected plane graph is hamiltonian. Discret. Math. 16(3): 233-239 (1976) - 1973
- [j1]Hudson V. Kronk, John Mitchem:
A seven-color theorem on the sphere. Discret. Math. 5(3): 253-260 (1973)
Coauthor Index
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