Clique coverings of the edges of a random graph
Abstract
The edges of the random graph (with the edge probability p=1/2) can be covered using O(n 2 lnln n/(ln n) 2 ) cliques. Hence this is an upper bound on the intersection number (also called clique cover number) of the random graph. A lower bound, obtained by counting arguments, is (1-e{open})n 2 /(2lg n) 2 . © 1993 Akadémiai Kiadó.
Publication Title
Combinatorica
Recommended Citation
Bollobás, B., Erdős, P., Spencer, J., & West, D. (1993). Clique coverings of the edges of a random graph. Combinatorica, 13 (1), 1-5. https://doi.org/10.1007/BF01202786
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