Almost Regular Decompositions of a Graph


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Let k ≤ 8 be a positive integer, and let G be a graph on n vertices such that the degree of each its vertex is at least\( \frac{k-1}{k} \). It is proved that the vertex set of G can be partitioned into several cliques of size at most k so that for each positive integer k0< k, there is at most one clique of size k0in this partition. Bibliography: 2 titles.

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K. Savenkov

St. Petersburg State University

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