Split Graphs Having Dilworth Number Two
Canadian journal of mathematics, Tome 29 (1977) no. 3, pp. 666-672

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All graphs considered in this paper are finite, undirected, loopless and without multiple edges.The vertex set and the edge set of a graph G will be denoted by V(G) and E(G)y respectively. Thus we have
Foldes, Stephane; Hammer, Peter L. Split Graphs Having Dilworth Number Two. Canadian journal of mathematics, Tome 29 (1977) no. 3, pp. 666-672. doi: 10.4153/CJM-1977-069-1
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[1] 1. Berge, C., Graphes et hypergraphes (Dunod, Paris, 1970). Google Scholar

[2] 2. V., Chvâtal and Hammer, P. L., Set-packing problems and threshold graphs, University of Waterloo, CORR 73–21, August 1973. Google Scholar

[3] 3. Dilworth, R. P., A decomposition theorem for partially ordered sets, Ann. of Math. 51 (1950), 161–166. Google Scholar

[4] 4 Foldes, S. and Hammer, P. L., Split graphs, University of Waterloo, CORR 76-3, March 1976. Google Scholar

[5] 5. Foldes, S. and Hammer, P. L. On a class of matroid-producing graphs, University of Waterloo, CORR 76-6, March 1976. Google Scholar

[6] 6. Foldes, S. and Hammer, P. L. The Dilworth number of a graph, University of Waterloo, CORR 76-20, May 1976. Google Scholar

[7] 7. Gilmore, P. C. and Hoffman, A. J., A characterization of comparability graphs and of interval graphs, Can. J. Math. 16 (1964), 539–548. Google Scholar

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