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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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Atk
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M.D. Atkinson: An algorithm for finding the blocks of a permutation group, Math. Comp. 29 (1975), pp. 911-913.
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Ba
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L. Babai: Computational Complexity in Finite Groups, Proc. InternationM Congress of Mathematicians Kyoto 1990, Springer-Verlag, Tokyo 1991.
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BBR
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BCFLS
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László Babai , Gene Cooperman , Larry Finkelstein , Eugene Luks , Ákos Seress, Fast Monte Carlo algorithms for permutation groups, Proceedings of the twenty-third annual ACM symposium on Theory of computing, p.90-100, May 05-08, 1991, New Orleans, Louisiana, United States
[doi> 10.1145/103418.103435]
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BCFS
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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
[doi> 10.1145/120694.120724]
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BKL
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L. Babai, W. M. Kantor, E. M. Luks: Computational complexity and the Classification of Finite Simple Groups, Proc 24th IEEE FOCS (1983), pp. 162-171.
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BLS1
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BLS2
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L. Babai, E. Luks, A. Seress" Fast management of permutation groups, Proc. 28th IEEE FOCS (1988), pp. 272-282.
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BLS3
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L. Babai, E. M. Luks, /i. Seress: Fast deterministic management of permutation groups, in preparation.
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Be
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R. Beals: Computing blocks of imprimitivity for small-base groups in nearly linear time, to appear in Proc. DIMACS Workshop on Groups and Computation.
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BB
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R. Beals, L. Babai: Las Vegas algorithms for matrix groups, in preparation.
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BS
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Cam
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P. J. Cameron: Finite permutation groups and finite simple groups, But1. London Math Soc. 13 (1981), pp. 1-22.
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CF
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G. Cooperman, L. Finkelstein: Personal communication.
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CFL
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G. Cooperman , L. Finkelstein , E. Luks, Reduction of group constructions to point stabilizers, Proceedings of the ACM-SIGSAM 1989 international symposium on Symbolic and algebraic computation, p.351-356, July 17-19, 1989, Portland, Oregon, United States
[doi> 10.1145/74540.74581]
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FHL
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M. L. Furst, J. Hopcroft, E. M. Luks: Polynomial-time algorithms for permutation groups, in: 21st IEEE FOCS, 1980, pp. 36-41.
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Go1
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D. Gorenstein: Finite Simple Groups--An introduction to their classification, Plenum Press, New York (1982).
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Go2
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D. Gorenstein: The Enormous Theorem, Scientific American 253 (December 1!)85), pp. 104-114.
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Hup
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B. I-Iuppert: EndIich Gruppen I, Grundlehren der mathematischen Wissenschaften 134, Springer-Verlag, Berlin, 1982.
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Je
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Ka
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W. M. Kantor: Sylow's Theorem in Polynomial Time, JCSS 30 (1985), pp. 359-394.
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Kn
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D. E. Knuth: Efficient representations of perm groups, Combinatorica 11 (1991), pp. 57-68 (preliminary version circulated since 1981).
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Lu1
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E. M. Luks: Parallel Algorithms for Permutation Groups and Graph Isomorphism, Proc 27th IEEE FOCS (1986), pp. 292-302.
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Lu2
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Lu3
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E. M. Luks: Computing in Solvable Matrix Groups, Proc. 33rd IEEE FOCS (1992), pp. 111- 120.
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LS
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E. M. Luks, /~ Seress' personal communication.
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Si
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Wi
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H. Wielandt: Finite Permutation Groups, Acad. Press, New York 1964.
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