摘要
设G是简单图,用P(G,λ)表示图G的色多项式,若P(G,λ)=P(H,λ),则称G与H是色等价的,简单的表示为H^G.记[G]={H|H^G}.若[G]={G},称G是色唯一的.本文给出了(∪iCi)∪(∪jDj))图色唯一的相对于文献[1]、[2]中的结论更为一般的结论.
Let G be a simple graph. We denote by P( G ,λ ) the chromatic polynomial. Two graphs G and H are said to be chromatic equivalent, simply denoted by G - H, if P ( G,λ ) = P ( H, λ ) . Let [ G ] = { H / H - G } . For a graph G, G is called to be chromatically unique if [ G ] = { G } . In this artical, We give a conclusion which is more generalize than that from references [1land [2].
出处
《青海师范大学学报(自然科学版)》
2006年第3期7-10,共4页
Journal of Qinghai Normal University(Natural Science Edition)
关键词
伴随多项式
伴随唯一性
色唯一性
Adjoint polynomials
Adjoint uniqueness
Chromatically unique