| Fast Monte Carlo algorithms for permutation groups |
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Annual ACM Symposium on Theory of Computing
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Proceedings of the twenty-third annual ACM symposium on Theory of computing
table of contents
New Orleans, Louisiana, United States
Pages: 90 - 100
Year of Publication: 1991
ISBN:0-89791-397-3
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Downloads (6 Weeks): 2, Downloads (12 Months): 21, Citation Count: 5
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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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M.D. Atkinson, "An algorithm for finding the blocks of a permutation group", Ma#h. Comp. 29 (1975), pp. 911-913.
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Ba1
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L. Babai, "Monte Carlo algorithms in graph isomorphism testing", Universit6 de Montr6al Tech. Report D.M.S. 79-10, 1979.
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Ba2
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L. Bahai, "On the Length of Chains of Subgroups in the Symmetric Group", Comm. in Algebra 14 (1986), pp. 1729-1736.
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Ba3
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Ba4
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BCFS
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L. Babai, G. Cooperman, L.Finkelstein, and /#. Seress, "Nearly Linear Time Algorithms for Permutation Groups with a Small Base", manuscript
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BLS1
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BLS2
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L. Babai, E. Luks, and/i#. Seress, "Fast Management of Permutation Groups", Proc. 28th IEEE EOCS (1988), pp. 272-282.
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BLS3
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L. Babai, n. Luks, and/(. Seress, "Fast Deterministic Management of Permutation Groups", in preparation.
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BS
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L. Babai and E. Szemer6di, "On the complexity of matrix group problems I", 25th IEEE FOCS, Palm Beach FL (1984), pp. 229-240.
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BFP
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CST
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P. J. Cameron, R. Solomon, and A. Turull, "Chains of subgroups in symmetric groups", J. of Algebra 127 (1989), pp. 340-352.
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CF
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CFS
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FHL
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M. Furst, J. Hopcroft, and E. Luks, "Polynomial Time Algorithms for Permutation Groups", Proc. 21st IEEE FOCS (1980), pp. 36-41.
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C. jordan, "Nouvelles recherches sur la limite de transitivit# des groupes non altern6s", Bull. Soc. Math. France 1 (1873), pp. 35-60.
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D.E. Knuth, "Notes on Efficient Representation of Permutation Groups" (1981), unpublished manuscript.
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Si
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H. Wielandt, "Absch#tzungen fiir den Grad einer Permutationsgruppe von vorgeschriebenem Transitivit#itsgrad", Dissertation, Berlin, 1934. Schriften Math. Seminars Inst. Angew. Math. Univ. Berlin 2 (1934), pp. 151-174.
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CITED BY 5
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László Babai , Gene Cooperman , Larry Finkelstein , Ákos Seress, Nearly linear time algorithms for permutation groups with a small base, Proceedings of the 1991 international symposium on Symbolic and algebraic computation, p.200-209, July 15-17, 1991, Bonn, West Germany
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