Abstract
Cubic Moore graphs of diameter k on 3.2k — 2 vertices do not exist for k > 2. This paper exhibits the first known case of nonexistence for generalized cubic Moore graphs when the number of vertices is just less than the critical number for a Moore graph : the generalized Moore graph on 44 vertices does not exist. © 1980, Australian Mathematical Society. All rights reserved.
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CITATION STYLE
APA
Stanton, R. G., Seah, S. T. E., & Cowan, D. D. (1980). Nonexistence of an extremal graph of a certain type. Journal of the Australian Mathematical Society, 30(1), 55–64. https://doi.org/10.1017/S1446788700021911
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