|
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.
| |
Ald
|
D. Aldous: On the Markov chain simulation method for uniform combinatorial distributions and simulated annealing, Probability in Engineering and Informational Sciences I (1987), 33-46.
|
| |
Alo
|
|
| |
Ba1
|
L. Babai: Monte Carlo algorithms in graph isomorphism testing, Universit@ de Montreal Tech. Pep. DMS 79-10, 1979.
|
 |
Ba2
|
|
| |
Ba3
|
|
| |
Ba4
|
L. Bahai: Computational complexity in finite groups, Proc. International Congress of Mathematicians, Kyoto 1990, Springer, to appear
|
| |
BCFS
|
L. Babai, G. Cooperman, L. Finkelstein,/k. Seress: Permutation groups with small base in almost linear time, manuscript 1990
|
| |
BCFLS
|
László Babai , Gene Cooperman , Larry Finkelstein , Eugene Luks , Ákos Seress, Fast Monte Carlo algorithms for permutation groups, Selected papers of the 23rd annual ACM symposium on Theory of computing, p.296-308, April 1995, New Orleans, Louisiana, United States
|
| |
BE
|
L. Babai, P. Erd6s: Representation of group elements as short products, in: Theory and Practice of Combinatorics (A. Rosa et al., eds.), Ann. Discr. Math. 12 (1982), 27-30.
|
 |
BLS
|
|
| |
BSz
|
L. Babai, E. Szemer6di: On the complexity of matrix group problems i, in: Proc. 25th IEEE FOCS, 1984, pp. 229-240.
|
| |
Ca
|
R. Carter: Simple groups of Lie type, Wiley 1972, 1989.
|
| |
Ch
|
J. Cheeger: A lower bound for the smallest eigenvalue of the Laplacian, in: Problems in AnMysis, Princeton Univ. Press 1970, pp. 195-199.
|
 |
CFS
|
|
| |
Di
|
P. Diaconis: Group Representations in Probability and Statistics, Inst. Math. Stat. Hayward CA 1988.
|
| |
ER
|
P. Erd6s, A. R4nyi" Probabilistic methods in group theory, J. d'Analyse Math. 14 (1965), 127-138.
|
 |
GMR
|
S Goldwasser , S Micali , C Rackoff, The knowledge complexity of interactive proof-systems, Proceedings of the seventeenth annual ACM symposium on Theory of computing, p.291-304, May 06-08, 1985, Providence, Rhode Island, United States
[doi> 10.1145/22145.22178]
|
| |
FHL
|
M.L.Furst,J.Hopcroft, E. M. Luks: Polynomial-time algorithms for permutation groups, in: 21st IEEE FOCS, 1980, pp. 36-41.
|
| |
Je
|
|
| |
JVV
|
|
 |
KL
|
|
| |
Kn
|
D. E. Knuth: Efficient representation of perm groups, Combinatorica, to appear
|
| |
MW
|
B. Mohar, W. Woess: A survey on spectra of infinite graphs, Bull. London Math. Soc. 21 (1989), 209-234.
|
| |
NP
|
P. M. Neumann, Cheryl E. Praeger: A recognition algorithm for the special linear groups, 1990.
|
| |
Ré
|
A. R#nyi: Selected Papers (P. Tur~n, ed.), Akad@miai Kiad6, Budapest, 1976.
|
| |
Sim
|
C. C. Sims, Some group theoretic algorithms, in" Lecture Notes in Math. 697 (1978), pp. 108-124.
|
| |
Sze
|
M. Szegedy, Notes on the expansion property of symmetric graphs, in preparation
|
| |
SJ
|
|
| |
Va
|
N. Th. Varopoulos: Isoperimetric inequalities and Markov chains, J. Funct. AnM. 63 (1985), 215-239.
|
CITED BY 19
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Gene Cooperman , Larry Finkelstein , Bryant York , Michael Tselman, Constructing permutation representations for large matrix groups, Proceedings of the international symposium on Symbolic and algebraic computation, p.134-138, July 20-22, 1994, Oxford, United Kingdom
|
|
|
|
|
|
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
|
|
|
|
|
|
|
|
|
|
|
|
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
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|