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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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Bab79
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L~iszl6 Babai. Monte Carlo algorithms in graph isomorphism testing. Technical Report 79-10, Ddp. Math et $tat., Univ. de Montreal, 1979.
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Bab80
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L~szl6 Bahai. On the complexity of canonical labeling of strongly regular graphs. SIAM J. Comput., 9(1):212-216, 1980.
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Bab81a
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Bab81b
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L~tszl6 Babai. On the order of uniprimitive permuation groups. Annals of Mathematics, 113:553-568, 1981.
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BGM82
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László Babai , D. Yu. Grigoryev , David M. Mount, Isomorphism of graphs with bounded eigenvalue multiplicity, Proceedings of the fourteenth annual ACM symposium on Theory of computing, p.310-324, May 05-07, 1982, San Francisco, California, United States
[doi> 10.1145/800070.802206]
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BK79
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L~tszl6 Babai and Ludik Ku~era. Canonical labelling of graphs in linear average time. In Proceedzngs of the 1920th IEEE Symposium on Foundations of Computer Science, pages 39-46, 1979.
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BL83
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Bos63
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R.C. Bose. Strongly regular graphs, partial geometries and partially balanced designs. Pacific J. Math., 13:389-419, 1963.
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Cam78
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P.J. Cameron. Strongly regular graphs. In Selected Topics in Graph Theory, pages 337- 380. Academic Press, London, 1978.
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CFI92
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Jin-Yi Cai, Martin Fiirer, and Neil Immerman. An optimal lower bound on the number of variables for graph identification. Combinatorica, 12(4):389-410, 1992.
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CGW89
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F.R.K. Chung, R.L. Graham, and R.M. Wilson. Quasi-random graphs. Combinatorica, 9(4):345-362, 1989.
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FM80
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Kuc87
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Lud~k Ku~era. Canonical labeling of regular graphs in linear average time. In Proceedings of the ~8th IEEE Symposium on Foundations of Computer Science, pages 271-279, 1987.
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Lic80
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Luk82
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Eugene M. Luks. isomorphism of graphs of bounded valence can be tested in polynomial time. Journal of Computer and System Sciences, 25:42-65, 1982.
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Mil78
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Mil80
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Mil83
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Gary L. Miller. Isomorphism of k-contractible graphs, a generalization of bounded valence and bounded genus. Information and Control, 56:1-20, 1983.
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Moh89
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Neu79
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A. Neumaier. Stronly regular graphs with smallest eigenvalue -m. Arch. Math., 33:392-400, 1979.
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Pon89
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Ilja N. Ponomarenko. The isomorphismproblem for classes of graphs. Soviet Math. Dokl., 39:119-122, 1989.
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RC77
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R.C. Read and D. G. Corneil. The graph isomorphism disease. J. Graph Theory, 1:339- 363, 1977.
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Sei79
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J.J. Seidel. Strongly regular graphs. In B. Bollob~ts, editor, Surveys in Combinatorics, volume 38 of London Mathematical Society Lecture Note Serzes, pages 157-180. Cambridge University Press, 1979.
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SJ89
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vLW92
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J.H. van Lint and R. M. Wilson. A Course in Combinatorica. Cambridge University Press, 1992.
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ZKT85
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V. M. Zemlyachenko, N. M. Kornienko, and R. I. Tyshkevich. Graph isomorphism problem. Journal of Soviet Mathematics, 29:1426- 1481, 1985.
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