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ISOMORPHIC FACTORISATIONS ON COMPLETE TRIPARTITE GRAPHS

ISOMORPHIC FACTORISATIONS ON COMPLETE TRIPARTITE GRAPHS
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摘要 An isomorphic fatorisation of a graph G=(V, E) is a partition {E1, E2, …Et} of the edge set E such that the subgraphs (V, E1), (V, E2), …(V, E1) are all isomorphic to each other. If there exists an isomorphic factorisation which divides graph G into t isomorphic subgraphs, we say G is divisible by t and write t|G. Obviously, a necessary condition for t|G is that t||E(G)|. This is called the divisibility condition for G and t. Harary et al, showed that whenever t=2 or 4, the divisibility condition is sufficient for t|K(m,n,8). They conjecture
作者 王建方
出处 《Chinese Science Bulletin》 SCIE EI CAS 1982年第4期459-,共1页
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