By Conder M., Malniс A.
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Extra resources for A census of semisymmetric cubic graphs on up to 768 vertices
S. Y. Xu, “Note on infinite families of trivalent semisymmetric graphs,” European J. Combin. 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.
E. Conder and P. Dobcs´anyi, “Trivalent symmetric graphs on up to 768 vertices,” J. Combin. Math. Combin. Comput. 40 (2002), 41–63. 8. E. Conder, A. Malniˇc, D. Maruˇsiˇc, T. Pisanski and P. Potoˇcnik, “The edge-transitive but not vertextransitive cubic graph on 112 vertices”, J. Graph Theory 50 (2005), 25–42. 9. H. T. P. A. A. Wilson, Atlas of finite groups, Oxford University Press, Eynsham, 1985. 10. D. Dixon and B. Mortimer, Permutation Groups, Springer–Verlag, New York, 1996. L. Miller, “Regular groups of automorphisms of cubic graphs,” J.
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. Combin. 21 (2000), 927–947. 33. D. Maruˇsiˇc, “Constructing cubic edge- but not vertex-transitive graphs,” J. Graph Theory 35 (2000), 152–160. 34. D. Maruˇsiˇc and T. Pisanski, “The Gray graph revisited,” J. Graph Theory 35 (2000), 1–7. 35. D. Maruˇsiˇc and P. Potoˇcnik, “Semisymmetry of generalized Folkman graphs,” European J.
A census of semisymmetric cubic graphs on up to 768 vertices by Conder M., Malniс A.