Abstract

For bipartite graphs G1,G2,…,Gk, the bipartite Ramsey number b(G1,G2, …,Gk) is the least positive integer b, so that any coloring of the edges of Kb,b with k colors, will result in a copy of Gi in the ith color, for some i. In this paper we will show that if s is an integer such that s≥max⁡{18,(b(C34,C34)+1)/2}, then b(C2s,P2s)=2s−1.

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