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106
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DM
2007
114views more  DM 2007»
15 years 24 days ago
An inequality for the group chromatic number of a graph
—We give an inequality for the group chromatic number of a graph as an extension of Brooks’ Theorem. Moreover, we obtain a structural theorem for graphs satisfying the equality...
Hong-Jian Lai, Xiangwen Li, Gexin Yu
87
Voted
DM
2002
89views more  DM 2002»
15 years 19 days ago
Fibrations of graphs
A fibration of graphs is a morphism that is a local isomorphism of in-neighbourhoods, much in the same way a covering projection is a local isomorphism of neighbourhoods. This pap...
Paolo Boldi, Sebastiano Vigna
DM
2002
102views more  DM 2002»
15 years 19 days ago
Infinite antichains of matroids with characteristic set {p}
For each prime p, we construct an infinite antichain of matroids in which each matroid has characteristic set {p}. For p = 2, each of the matroids in our antichain is an excluded m...
James G. Oxley, Charles Semple, Dirk L. Vertigan, ...
123
Voted
DM
1998
118views more  DM 1998»
15 years 15 days ago
Chromatic Ramsey numbers
Suppose G is a graph. The chromatic Ramsey number rc(G) of G is the least integer m such that there exists a graph F of chromatic number m for which the following is true: For any...
Xuding Zhu
81
Voted
DM
1999
81views more  DM 1999»
15 years 15 days ago
Basis partitions and Rogers-Ramanujan partitions
Every partition has, for some d, a Durfee square of side d. Every partition with Durfee square of side d gives rise to a "successive rank vector" r = (r1,
Michael D. Hirschhorn