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By Conder M., Malniс A.

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Extra resources for A census of semisymmetric cubic graphs on up to 768 vertices

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17. M. H. E. Praeger, “Characterising finite locally s–arc transitive graphs with a star normal quotient,” preprint. 18. C. Godsil, “On the full automorphism group of Cayley graphs,” Combinatorica 1 (1981), 143–156. 19. C. Godsil and G. Royle, Algebraic Graph Theory, Graduate Texts in Mathematics 207, Springer-Verlag, New York, 2001. 20. D. Goldschmidt, “Automorphisms of trivalent graphs,” Ann. Math. 111 (1980), 377–406. 21. D. Gorenstein, Finite Groups, Harper and Row, New York, 1968. 22. D. Gorenstein, Finite Simple Groups: An Introduction To Their Classification, Plenum Press, New York, 1982.

Theory. 11. Z. B 29 (1980), 195–230. 12. P. nz/~peter. Springer 294 J Algebr Comb (2006) 23: 255–294 13. F. Du and D. Maruˇsiˇc, “Biprimitive graphs of smallest order,” J. Algebraic Combin. 9 (1999), 151–156. 14. F. Y. Xu, “A classification of semisymmetric graphs of order 2 pq (I),” Comm. Algebra 28 (2000), 2685–2715. J. Combin. Theory, Series B 29 (1980), 195–230. 15. J. Folkman, “Regular line-symmetric graphs,” J. Combin. Theory 3 (1967), 215–232. 16. R. Frucht, “A canonical representation of trivalent Hamiltonian graphs,” J.

37. T. Tutte, “A family of cubical graphs,” Proc. Cambridge Phil. Soc. 43 (1948), 459–474. 38. H. Wielandt, Finite Permutation Groups, Academic Press, New York-London, 1964. 39. E. Wilson, “A worthy family of semisymmetric graphs”, DiscreteMath. 271 (2003), 283–294.

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