A census of semisymmetric cubic graphs on up to 768 vertices by Conder M., Malniс A. PDF

By Conder M., Malniс A.

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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. Graph Theory 1 (1977), 45–60. 17. M. H. E. Praeger, “Characterising finite locally s–arc transitive graphs with a star normal quotient,” preprint.

23 (2002), 707–711. 29. A. Malniˇc, D. Maruˇsiˇc and P. Potoˇcnik, “On cubic graphs admitting an edge-transitive solvable group”, J. Algebraic Combinatorics 20 (2004), 99–113. 30. A. Malniˇc, D. Maruˇsiˇc, P. Q. Wang, “An infinite family of cubic edge- but not vertextransitive graphs”, Discrete Mathematics 280 (2004), 133–148. 31. A. Malniˇc, D. Maruˇsiˇc and P. Potoˇcnik, “Elementary abelian covers of graphs”, J. Algebraic Combinatorics 20 (2004), 71–97. ˇ 32. A. Malniˇc, R. Nedela, and M. Skoviera, “Lifting graph automorphisms by voltage assignments,” European J.

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. 23. L. W. Tucker, Topological Graph Theory, Wiley–Interscience, New York, 1987. 24. E. A. Ivanov, Biprimitive cubic graphs, Investigations in Algebraic Theory of Combinatorial Objects (Proceedings of the seminar, Institute for System Studies, Moscow, 1985) Kluwer Academic Publishers, London, 1994, pp 459–472. 25. V. Ivanov, “On edge but not vertex transitive regular graphs,” Ann.

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