Generalized Fractional Total Colorings of Complete Graph
Discussiones Mathematicae Graph Theory (2013)
- Volume: 33, Issue: 4, page 665-676
- ISSN: 2083-5892
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top- [1] M. Behzad, Graphs and their chromatic numbers, Doctoral Thesis (Michigan state University, 1965).
- [2] M. Behzad, The total chromatic number of a graph, in: Combinatorial Mathematics and its Applications, D.J.A.Welsh, Ed., (Academic Press, London, 1971) 1-10.
- [3] M. Borowiecki, I. Broere, M. Frick, P. Mihók and G. Semanišin, A survey of hereditary properties of graphs, Discuss. Math. Graph Theory 17 (1997) 5-50. doi:10.7151/dmgt.1037[Crossref] Zbl0902.05026
- [4] M. Borowiecki, A. Kemnitz, M. Marangio and P. Mihók, Generalized total colorings of graphs, Discuss. Math. Graph Theory 31 (2011) 209-222. doi:10.7151/dmgt.1540[Crossref] Zbl1234.05076
- [5] M. Borowiecki and P. Mihók, Hereditary properties of graphs, in: Advances in Graph Theory, V.R. Kulli, Ed., (Vishwa International Publication, Gulbarga, 1991) 41-68.
- [6] A. Chetwynd, Total colourings, in: Graphs Colourings, Pitman Research Notes in Mathematics No.218, R. Nelson and R.J. Wilson Eds., (London, 1990) 65-77. Zbl0693.05029
- [7] A. Kemnitz, M. Marangio, P. Mihók, J. Oravcová and R. Soták, Generalized fractional and circular total colorings of graphs, (2010), preprint. Zbl1317.05060
- [8] K. Kilakos and B. Reed, Fractionally colouring total graphs, Combinatorica 13 (1993) 435-440. doi:10.1007/BF01303515[Crossref] Zbl0795.05056
- [9] V.G. Vizing, Some unsolved problems in graph theory, Russian Math. Surveys 23 (1968) 125-141. doi:10.1070/RM1968v023n06ABEH001252 [Crossref]