摘要
et G be a simple graph. Let g(x) and f(x) be integer-valued functions defined on V(C) with j(x)≥g(x)≥1 for all x∈V(G). It is proved that if G is an (mg+m-1, m-m+1)-graph andH is a [1,2]-subgraph with m edges, then there exists a (g,i)-factorization of G orthogonal to H.
et G be a simple graph. Let g(x) and f(x) be integer-valued functions defined on V(C) with j(x)≥g(x)≥1 for all x∈V(G). It is proved that if G is an (mg+m-1, m-m+1)-graph andH is a [1,2]-subgraph with m edges, then there exists a (g,i)-factorization of G orthogonal to H.
