| Generating random elements of a finite group F Celler, CR Leedham-Green, SH Murray, AC Niemeyer, EA O'brien Communications in algebra 23 (13), 4931-4948, 1995 | 221 | 1995 |
| Finite transitive permutation groups and finite vertex-transitive graphs CE Praeger, CH Li, AC Niemeyer Graph symmetry, 277-318, 1997 | 121 | 1997 |
| A recognition algorithm for classical groups over finite fields AC Niemeyer, CE Praeger Proceedings of the London Mathematical Society 77 (1), 117-169, 1998 | 87 | 1998 |
| GAP M Schonert, HU Besche, T Breuer, F Celler, B Eick, V Felsch, A Hulpke, ... Groups, Algorithm, Programming, Lehrstuhl D für Mathematik, RWTH Achen, 1992 | 57 | 1992 |
| A black-box group algorithm for recognizing finite symmetric and alternating groups, I R Beals, C Leedham-Green, A Niemeyer, C Praeger, Á Seress Transactions of the American Mathematical Society 355 (5), 2097-2113, 2003 | 43 | 2003 |
| Apportionment methods HF Niemeyer, AC Niemeyer Mathematical Social Sciences 56 (2), 240-253, 2008 | 33 | 2008 |
| Finding involutions in finite Lie type groups of odd characteristic F Lübeck, AC Niemeyer, CE Praeger Journal of Algebra 321 (11), 3397-3417, 2009 | 32 | 2009 |
| Implementing a recognition algorithm for classical groups AC Niemeyer, CE Praeger Groups and computation, II (New Brunswick, NJ, 1995) 28, 273-296, 1997 | 25* | 1997 |
| Permutations with restricted cycle structure and an algorithmic application R Beals, CR Leedham-Green, AC Niemeyer, CE Praeger, Á Seress Combinatorics, Probability and Computing 11 (5), 447-464, 2002 | 24 | 2002 |
| The block-transitive, point-imprimitive 2-(729, 8, 1) designs W Nickel, AC Niemeyer, CM O'Keefe, T Penttila, CE Praeger Applicable Algebra in Engineering, Communication and Computing 3 (1), 47-61, 1992 | 23 | 1992 |
| Estimating proportions of elements in finite groups of Lie type AC Niemeyer, CE Praeger Journal of Algebra 324 (1), 122-145, 2010 | 22 | 2010 |
| A finite soluble quotient algorithm AC Niemeyer arXiv preprint arXiv:1801.09268, 2018 | 20 | 2018 |
| Constructive recognition of finite alternating and symmetric groups acting as matrix groups on their natural permutation modules R Beals, CR Leedham-Green, AC Niemeyer, CE Praeger, Á Seress Journal of Algebra 292 (1), 4-46, 2005 | 19 | 2005 |
| A recognition algorithm for non-generic classical groups over finite fields AC Niemeyer, CE Praeger Journal of the Australian Mathematical Society 67 (2), 223-253, 1999 | 19 | 1999 |
| On the lengths of pairs of complex matrices of size at most five WE Longstaff, AC Niemeyer, O Panaia Bulletin of the Australian Mathematical Society 73 (3), 461-472, 2006 | 18 | 2006 |
| Descriptions of groups of prime-power order MF Newman, W Nickel, AC Niemeyer Journal of Symbolic computation 25 (5), 665-682, 1998 | 16 | 1998 |
| GAP Getting started and reference manual W Nickel, A Niemeyer, M Schönert Lehrstuhl D für Mathematik, RWTH Aachen, 1988 | 14* | 1988 |
| Finite line-transitive linear spaces: parameters and normal point-partitions A Delandtsheer, AC Niemeyer, CE Praeger Advances in Geometry 3 (4), 469-485, 2003 | 13 | 2003 |
| Groups with exponent six G Havas, MF Newman, AC Niemeyer, CC Sims Communications in Algebra 27 (8), 3619-3638, 1999 | 13 | 1999 |
| The minimum length of a base for the symmetric group acting on partitions C Benbenishty, JA Cohen, AC Niemeyer European Journal of Combinatorics 28 (6), 1575-1581, 2007 | 12 | 2007 |
Cheryl E PraegerEmer. Professor of Mathematics, University of Western AustraliaVerified email at uwa.edu.au
