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Abstrakty
In this paper we define total magic cordial (TMC) and total sequential cordial (TSC) labellings which are weaker versions of magic and simply sequential labellings of graphs. Based on these definitions we have given several results on TMC and TSC graphs.
Słowa kluczowe
Kategorie tematyczne
Wydawca
Czasopismo
Rocznik
Tom
Numer
Strony
247-258
Opis fizyczny
Daty
wydano
2002
otrzymano
2001-03-09
poprawiono
2002-03-05
Twórcy
autor
- Department of Computer Science and Engineering, European University of Lefke, Lefke, Mersin 10, Turkey
Bibliografia
- [1] W. Bange, A.E. Barkauskas and P.J. Slater, Simply sequential and graceful graphs, in: Proc. 10th S-E. Conf. Comb. Graph Theory and Computing (1979) 155-162.
- [2] W. Bange, A.E. Barkauskas and P.J. Slater, Sequential additive graphs, Discrete Math. 44 (1983) 235-241, doi: 10.1016/0012-365X(83)90187-5.
- [3] I. Cahit, Cordial graphs: A weaker version of graceful and harmonious graphs, Ars Combin. 23 (1987) 201-208.
- [4] I. Cahit, On cordial and 3-equitable labellings of graphs, Utilitas Mathematica 37 (1990) 189-198.
- [5] J.A. Gallian, A dynamic survey of graph labeling, The Electronic Journal of Combinatorics 5 (1998) 1-43.
- [6] A. Kotzig and A. Rosa, Magic valuations of finite graphs, Canadian Math. Bull. 13 (4) 1970 451-461, doi: 10.4153/CMB-1970-084-1.
- [7] A. Kotzig and A. Rosa, Magic valuations of complete graph (CRM-175, University of Montreal, March 1972).
- [8] A. Kotzig, On well spread sets of integers (CRM-161, University of Montreal, February 1972).
- [9] A. Kotzig, On magic valuations of trichromatic graphs (CRM-148, University of Montreal, December 1971).
- [10] P.J. Slater, On k-sequentially and other numbered graphs, Discrete Math. 34 (1981) 185-193, doi: 10.1016/0012-365X(81)90066-2.
- [11] Z. Szaniszló, k-equitable labellings of cycles and some other graphs, Ars Combin. 37 (1994) 49-63.
Typ dokumentu
Bibliografia
Identyfikatory
Identyfikator YADDA
bwmeta1.element.bwnjournal-article-doi-10_7151_dmgt_1173