For computations with coherent configurations

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For computations with coherent configurations

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International Conference on Symbolic and Algebraic Computation archive
Proceedings of the 1991 international symposium on Symbolic and algebraic computation table of contents

Bonn, West Germany

Pages: 219 - 223

Year of Publication: 1991

ISBN:0-89791-437-6

Authors

I. A. Faradzev	Institute for System Studies, Academy of Science of USSR, 9, pr. 60 let Octyabrya, 117321, Moscow, USSR
M. H. Klin	Institute of Organic Chemistry, Academy of Science of USSR, 47, Leninsky pr., 117913, Moscow, USSR

Sponsors

GMD : German Natl Research Ctr for Information Tech. - Gesellschft
German Comp Soc : GI - Gesellshaft for Informatik
SIGSAM: ACM Special Interest Group on Symbolic and Algebraic Manipulation

Publisher

ACM New York, NY, USA

Bibliometrics

Downloads (6 Weeks): 1, Downloads (12 Months): 6, Citation Count: 4

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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.

	Ad1	Adam A. Problem 2-10. J. Comb. Theory, 1967, 2,393.
	Bi1	Biggs N.L. Automorphic graphs and the Krein condition. Geom. Dedicata, 1976, 5, 117-127.
	Bo1	Bose R., Shimamoto T. Classification and analysis of partially balanced incomplete block designs with two associate classes. J. Amer. Statist. Assoc., 1952, 47, 151-184.
	Fa1	Faradzev I.A. A package for computation in V-rings of permutation groups. In "Methods and programs for solving optimizalional problems on graphs and networks", part 1. Novosibirsk, 1982, 218-222 {in Russian.
	Fa2	Faradzev I.A. Association schemes on antiflags of a projective plane. Proc. 2nd Japanes Conf. on Combinatorics (to appear).
	Fa3	Faradzev I.A., Ivanov A.A., Klin M.H. Galois correspondence between permutation groups and cellular rings (association schemes). Graphs and Combinatorics (to appear).
	Gol	Gol'fand Ja.Yu., Klin M.H. Amorphic cellular rings. I. In "Investigations in Algebraic Theory of Combinatorial Objects". Moscow, VNIISI, 1985, 32- 38 {in Russian }.
	Hi1	Higman D.G. Coherent configurations. I. Rend. Sem. Mat. Univ. Padova, 1970, 44, 1-25.
	Hi2	Higman G. On the simple group of D.G.Higman and C.C.Sims. 111. J. Math., 1969, 13, 74- 80.
	Ho1	Hoffman A.J., Singleton R.R. On Moore graphs with diameter 2 and 3. IBM J. Res. Develop., 1960, 4,497-504.
	Hu1	Hubaut X.L. Strongly regular graphs. Discrete Math., 1975, 13,357-381.
	Iv1	tvanov A.A. Construction of some new automorphic graphs using computers. In "Air Phisics and Applied Mathematics", Moscow, 1981, 144-146 {in Russian }.
	Iv2	A A Ivanov, Distance-transitive representations of the symmetric groups, Journal of Combinatorial Theory Series B, v.41 n.3, p.255-274, Dec 1986 [doi>10.1016/0095-8956(86)90051-1]
	Iv3	Ivanov A.A., Klin M.H., Faradzev I.A. Primitive representations of the nonabelian simple groups of order less than 106. Preprint. Moscow, VNIISI, 1982 (part 1), 1984 (part 2) {in Russian }.
	Kal	Kaluznin L.A., Klin M.H. On some maximal subgroups of the symmetric and alternating groups. Mat. Sbornik, 1972, 87, 91-121 {in Russian 1.
	Kl1	Klin M.H. The use of the computer "MIR-.I" in the investigation of the problem of maximality of induced symmmetric groups. In "Computations in Algebra and Combinatorics", Kiev, 1978, 137-148 {in Russian 1.
	Kl2	Klin M.H. The 4-regularity of the McLaughlin graph. Manuscript (preliminary version), 1988.
	Kl3	Klin M.H., Muzichuk M.E., Faradzev I.A. Cellular rings and automorphism groups of graphs. In "Investigations in Algebraic Theory of Combinatorial Objects". Kluwer Publ. Co. (to appear).
	ML1	McI~ughlin J. A simple group of order 898,128,000. In "The Theory of Finite Groups", Benjamin, 1969, 109-111.
	Si1	Sims C.C. One isomorphism between two groups of order 44,352,000. In "The Theory of Finite Groups", Benjamin, 1969, 101-108.
	Si2	Sims C.C. Computing methods in the study of permutation groups. In "Computational Problems in Abstract Algebra". Pergamon Press, 1970, 169-184.
	We1	Weisfeiler B. On the construction and identification of graphs. Lect. Notes Math., v.558, 1976.
	We2	Weisfeiler B.Ju., Leman A.A. Reduction of a graph to a canonical form and the arising algebra. NTI, ser.2, 1968, 9, 12-16 {in Russian 1.
	Za1	Zaichenko V.A. An algorithmic approach to the constructions of combinatorial objects and the computations in permutation groups based on method of invariant relations method. Ph.D.Thesis. Moscow, 1981 {in Russian 1.
	Za2	Zaichenko V.A., Ivanov A.A., Klin M.H. Construction and investigation of new automorphic graphs, in "Methods and programs for solving optimizational problems on graphs and networks", part 2. Novosibirsk, 1982, 48-50 {in Russian 1.
	Za3	Zaichenko V.A., Klin M.H., Faradzev I.A. On some problems related to a computer presentation of permutation groups. In "Computations in Algebra, the Number Theory and Combinatorics", Kiev, 1980, 21- 32 {in Russian 1.

CITED BY 4

	A. E. Brouwer , J. H. Koolen , M. H. Klin, A root graph that is locally the line graph of the Petersen graph, Discrete Mathematics, v.264 n.1-3, p.13-24, 6 March 2003
	M. Klin , M. Muzychuk , C. Pech , A. Woldar , P. -H. Zieschang, Association schemes on 28 points as mergings of a half-homogeneous coherent configuration, European Journal of Combinatorics, v.28 n.7, p.1994-2025, October, 2007
	Frank Fiedler , Mikhail H. Klin , Mikhail Muzychuk, Small vertex-transitive directed strongly regular graphs, Discrete Mathematics, v.255 n.1-3, p.87-115, 28 August 2002
	Johannes Grabmeier , Erich Kaltofen , Volker Weispfenning, Cited References, Computer algebra handbook, Springer-Verlag New York, Inc., New York, NY, 2003