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Biggs, Norman. Three Remarkable Graphs. Canadian journal of mathematics, Tome 25 (1973) no. 2, pp. 397-411. doi: 10.4153/CJM-1973-040-1
@article{10_4153_CJM_1973_040_1,
author = {Biggs, Norman},
title = {Three {Remarkable} {Graphs}},
journal = {Canadian journal of mathematics},
pages = {397--411},
year = {1973},
volume = {25},
number = {2},
doi = {10.4153/CJM-1973-040-1},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CJM-1973-040-1/}
}
[1] 1. Benson, C. T. and Losey, N. E., On a graph of Hoffman and Singleton, J. Combinatorial Theory 11 (1971), 67–79. Google Scholar
[2] 2. Biggs, N. L., Intersection matrices for linear graphs (In: Combinatorial Mathematics and its Applications, Academic Press, 1971). Google Scholar
[3] 3. Biggs, N. L., Finite groups of automorphisms, London Math. Soc. Lecture Notes Series 6 (Cambridge Univ. Press, Cambridge, 1971). Google Scholar
[4] 4. Biggs, N. L., Spanning trees of dual graphs, J. Combinatorial Theory 11 (1971), 127–131. Google Scholar
[5] 5. Biggs, N. L. and Smith, D. H., On trivalent graphs, Bull. Lond. Math. Soc. 3 (1971), 155–158. Google Scholar
[6] 6. Brooks, R. L., On colouring the nodes of a network. Proc. Cambridge Philos. Soc. 37 (1941), 194–197. Google Scholar
[7] 7. Conway, J. H., Three lectures on exceptional groups (In: Finite simple groups, Academic Press, 1971). Google Scholar
[8] 8. Damerell, R. M., On Moore graphs (to appear in Proc. Cambridge Philos. Soc). Google Scholar
[9] 9. Frucht, R., Die Gruppe der Petersen'schen Graphen und der Kantensystem der regularen Polyheder, Comment. Math. Helv. 9 (1937), 217–223. Google Scholar
[10] 10. Harary, F., Graph theory (Addison-Wesley, Reading, 1969). Google Scholar
[11] 11. Hoffman, A. J. and Singleton, R. R., On Moore graphs with diameters 2 and 3, IBM J. Res. Develop. 4 (1960), 497–504. Google Scholar
[12] 12. Petersen, J., Die Theorie der regulären Graphen, Acta Math. 15 (1891), 193–220. Google Scholar
[13] 13. Read, R. C., An introduction to chromatic polynomials, J. Combinatorial Theory, 4 (1968), 52–71. Google Scholar
[14] 14. Sands, D. A., Dichromatic polynomials of linear graphs, Ph.D. Thesis, University of London, 1972. Google Scholar
[15] 15. Smith, D. H., On primitive and imprimitive graphs, Quart. J. Math. Oxford Ser. 22 (1971), 551–557. Google Scholar
[16] 16. Tutte, W. T., A non-Hamiltonian graph, Can. Math. Bull. 3 (1960), 1–5. Google Scholar
[17] 17. Tutte, W. T., Connectivity in graphs (University of Toronto Press, Toronto, 1966). Google Scholar
[18] 18. Tutte, W. T., A contribution to the theory of chromatic polynomials, Can. J. Math. 6 (1954), 80–91. Google Scholar
[19] 19. Tutte, W. T., Qn dichromatic polynomials, J. Combinatorial Theory 2 (1967), 301–320. Google Scholar
[20] 20. Vizing, V. G., On an estimate of the chromatic class of a p-graph (Russian), Diskret. Analiz. 3 (1964), 25–30. Google Scholar
[21] 21. Wong, W. J., Determination of a class of primitive permutation groups, Math. Z. 99 (1967), 235–246. Google Scholar
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