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Exact matches for:

1. Cannon JJ, Holt DF, Unger WR
John J Cannon, Derek F Holt, William R Unger: The use of permutation representations in structural computations in large finite matrix groups, Journal of Symbolic Computation, 95 (2019), no. November-December 2019, 26–38. MR3951547


2. Cannon JJ, Holt DF
John J Cannon and Derek F Holt: Computing Projective Indecomposable Modules and Higher Cohomology Groups, Experimental Mathematics, 22 (2013), no. 1, 51–59.


3. Cannon JJ, Holt DF
John J Cannon, Derek F Holt: The transitive permutation groups of degree 32, Experimental Mathematics, 17 (2008), no. 3, 307–314. MR2455702


4. Cannon JJ, Holt DF
John J Cannon, Derek F Holt: Computing conjugacy class representatives in permutation groups, Journal of Algebra, 300 (2006), no. 1, 213–222. MR2228644


5. Cannon JJ, Holt DF, Slattery MC, Steel A
John J Cannon, Derek F Holt, Michael Slattery, Allan K Steel: Computing subgroups of bounded index in a finite group, Journal of Symbolic Computation, 40 (2005), no. 2, 1013–1022. MR2167681


6. Cannon JJ, Holt DF
John Cannon, Derek F Holt: Computing maximal subgroups of finite groups, Journal of Symbolic Computation, 37 (2004), 589–609. MR2094616


7. Cannon JJ, Holt DF
John J Cannon, Derek F Holt Derek: Automorphism group computation and isomorphism testing in finite groups, Journal of Symbolic Computation, 35 (2003), 241–267. 2004c:20035


8. Cannon JJ, Cox BC, Holt DF
Cannon John J, Cox Bruce C, Holt Derek F: Computing the subgroups of a permutation group, Computational Algebra and Number Theory, 31 (2001), 149–161. 2002e:20008


9. Cannon JJ, Cox BC, Holt DF
J. Cannon, B. C. Cox, D. F. Holt: Computing Sylow subgroups in permutation groups, Journal of Symbolic Computation, 24 (1997), no. 3/4, 303–316. 98m:20010


10. Cannon JJ, Holt DF
J. Cannon, D. F. Holt: Computing chief series, composition series and socles in large permutation groups, Journal of Symbolic Computation, 24 (1997), no. 3/4, 285–301. 98m:20009


11. Howlett RB, Holt DF
Howlett RB, Holt DF: On groups which are the product of two Abelian groups, Journal of the London Mathematical Society. Second Series, 29 (1984), 453–461. 86f:20028


Number of matches: 11