New PDF release: A census of semisymmetric cubic graphs on up to 768 vertices

By Conder M., Malniс A.

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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. Combin. 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.

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.

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. Combin. 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.

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


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