摘要: The induced matching cover number of a graph G without isolated vertices, denoted by imc(G), is the minimum integer k such that G has k induced matchings {M1,M2,···,Mk} such that, V(M1)∪V(M2)∪···∪V(Mk) covers V(G). This paper shows that, if G is a 3-regular claw-free graph, then imc(G)∈{2,3}.
中图分类号: