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International Congress of Mathematicians

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76 Cheryl E. Praeger[15] C. H. Li, Finite s-arc transitive graphs <strong>of</strong> prime-power order, Bull. LondonMath. Soc. 33 (2001), 129-137.[16] C. H. Li, On finite «-are transitive graphs <strong>of</strong> odd order, J. Combin. TheorySer. B 81 (2001), 307-317.[17] C. H. Li, The finite vertex-primitive and vertex-biprimitive «-transitive graphsfor « > 4, Trans. Amer. Math. Soc. 353 (2001), 3511-3529.[18] M. W. Liebeck, C. E. Praeger and J. Saxl, A classification <strong>of</strong> the maximalsubgroups <strong>of</strong> the finite alternating and symmetric groups, Proc London Math.Soc. 55 (1987), 299-330.[19] M. W. Liebeck, C. E. Praeger and J. Saxl, The maximal factorisations <strong>of</strong> thefinite simple groups and their automorphism groups, Mem. Amer. Math. Soc.No. 432, Vol. 86 (1990), 1-151.[20] M. W. Liebeck, C. E. Praeger and J. Saxl, On factorisations <strong>of</strong> almost simplegroups, J. Algebra 185 (1996), 409-119.[21] M. W. Liebeck, C. E. Praeger and J. Saxl, Transitive subgroups <strong>of</strong> primitivepermutation groups, J. Algebra 234 (2000), 291-361.[22] M. W. Liebeck, C. E. Praeger and J. Saxl, Primitive permutation groups witha common suborbit, and edge-transitive graphs, Proc. London Math. Soc. (3)84 (2002), 405-138.[23] C. E. Praeger, The inclusion problem for finite primitive permutation groups,Proc. London Math. Soc. (3) 60 (1990), 68-88.[24] C. E. Praeger, An O'Nan-Scott theorem for finite quasiprimitive permutationgroups and an application to 2-arc transitive graphs, J. London Math. Soc. (2)47 (1993), 227-239.[25] C. E. Praeger, Quasiprimitive graphs. In Surveys in combinatorics, 1997 (London),65-85, Cambridge University Press, Cambridge, 1997.[26] C. E. Praeger, Quotients and inclusions <strong>of</strong> finite quasiprimitive permutationgroups, Research Report No. 2002/05, University <strong>of</strong> Western Australia, 2002.[27] C. E. Praeger, Seminormal and subnormal subgroup lattices for transitive permutationgroups, in preparation.[28] C. E. Praeger, J. Saxl and K. Yokoyama, Distance transitive graphs and finitesimple groups, Proc. London Math. Soc. (3) 55 (1987), 1-21.[29] C. E. Praeger and A. Shalev, Bounds on finite quasiprimitive permutationgroups, J. Austral Math. Soc. 71 (2001), 243-258.[30] C. E. Praeger and A. Shalev, Indices <strong>of</strong> subgroups <strong>of</strong> finite simple groups andquasiprimitive permutation groups, preprint, 2002.[31] J. van Bon and A. M. Cohen, Prospective classification <strong>of</strong> distance-transitivegraphs, in Combinatorics '88 (Ravello), Mediterranean, Rende, 1991, 25-38.

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