Article
Keywords:
detectable coloring; detection number
Summary:
References:
[1] M. Aigner, E. Triesch:
Irregular assignments and two problems á la Ringel. Topics in Combinatorics and Graph Theory. (R. Bodendiek and R. Henn, eds.). Physica, Heidelberg (1990), 29–36.
MR 1100017
[2] M. Aigner, E. Triesch, Z. Tuza:
Irregular assignments and vertex-distinguishing edge-colorings of graphs. Combinatorics ’90, Proc. Conf., Gaeta/Italy 1990, Elsevier Science Pub., New York (1992), 1–9.
MR 1195794
[3] A. C. Burris:
On graphs with irregular coloring number $2$. Congr. Numerantium 100 (1994), 129–140.
MR 1382313 |
Zbl 0836.05029
[4] A. C. Burris:
The irregular coloring number of a tree. Discrete Math. 141 (1995), 279–283.
MR 1336691 |
Zbl 0829.05027
[5] G. Chartrand, H. Escuadro, F. Okamoto, P. Zhang:
Detectable colorings of graphs. (to appear).
MR 2212794
[6] G. Chartrand, P. Zhang: Introduction to Graph Theory. McGraw-Hill, Boston, 2005.