Cellular Rings and Groups of Automorphisms of Graphs-Reference-Cited by-同舟云学术

Cellular Rings and Groups of Automorphisms of Graphs

Published:1994 Issue: Volume: Page:1-152
ISSN:0169-6378
Container-title:Investigations in Algebraic Theory of Combinatorial Objects
language:
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Author:

Faradžev I. A.,Klin M. H.,Muzichuk M. E.

Publisher

Springer Netherlands

Link

http://link.springer.com/content/pdf/10.1007/978-94-017-1972-8_1

Reference152 articles.

1. Adam, A., Problem 2–10. J. Comb. Theory, 1967, 2, 393.

2. Alperin, J.I., On the theorem of Manning. Math. Z., 1965, 88, 434–435.

3. Astie—Vidal, A., Chifflet, J., Distance—transitive graphs and the problem of the maximal subgroups of symmetric groups. Lecture Notes in Comput. Sci., Springer, 1986, 228, 206 – 214.

4. Bagchi, B., A new strongly regular graph admitting the Hall—Janko—Wales group. Tech. Report #13/88. Indian Statistical Institute. Stat—Math Division. Calcutta, 1988.

5. Baker, H.H., Dewdney, A.K., Szilard, A.L., Generation of the nine—point graphs. Math. Comput.,1974, 28, 833–838.

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