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 伴随等价
 Let G∨H denote the join of two disjoint graphs G and H.In this paper,we obtained the formula of the adjoint polynomial of G ∨ H.Some conditions for two adjoint equivalent graphs will be given also. 设G∨H表示两个不相交图的的联图〔1〕，本文给出了G∨H伴随多项式的计算公式，且得到了若干伴随等价图的构造方法。 短句来源 If h(G,x)=h(H,x), then G and H are adjoint equivalent; 若h(G,x)=h(H,x),称G和H伴随等价; 短句来源 G and H is chromatically equivalent if and only if and are adjoint equivalent; G和H色等价当且仅当G和H伴随等价; G色惟一当且仅当G伴随惟一. 短句来源 Adjoint Equivalent Graphs About a Certain Type of 3-Ary Trees 一类三叉树的伴随等价图(英文) 短句来源 The theory of adjoint polynomials is first offered by Liu Ruying[Discrete Math.,1997,172:85-92],which can be used to research the chromaticity of dense graphs. By using the above theory,especially minimum roots[Discrete Math.,2004,281:277-294],the paper completely characterizes all graphs having the same adjoint equivalent classification with a certain type of 3-ary trees. 通过运用由刘儒英教授提出[参见离散数学,1997,172:85-92]的伴随多项式理论和最小根定理[参见离散数学,2004,281:277-294],给出了一类三叉树的伴随等价图. 短句来源
 伴随等价
 Let G∨H denote the join of two disjoint graphs G and H.In this paper,we obtained the formula of the adjoint polynomial of G ∨ H.Some conditions for two adjoint equivalent graphs will be given also. 设G∨H表示两个不相交图的的联图〔1〕，本文给出了G∨H伴随多项式的计算公式，且得到了若干伴随等价图的构造方法。 短句来源 If h(G,x)=h(H,x), then G and H are adjoint equivalent; 若h(G,x)=h(H,x),称G和H伴随等价; 短句来源 G and H is chromatically equivalent if and only if and are adjoint equivalent; G和H色等价当且仅当G和H伴随等价; G色惟一当且仅当G伴随惟一. 短句来源 Adjoint Equivalent Graphs About a Certain Type of 3-Ary Trees 一类三叉树的伴随等价图(英文) 短句来源 The theory of adjoint polynomials is first offered by Liu Ruying[Discrete Math.,1997,172:85-92],which can be used to research the chromaticity of dense graphs. By using the above theory,especially minimum roots[Discrete Math.,2004,281:277-294],the paper completely characterizes all graphs having the same adjoint equivalent classification with a certain type of 3-ary trees. 通过运用由刘儒英教授提出[参见离散数学,1997,172:85-92]的伴随多项式理论和最小根定理[参见离散数学,2004,281:277-294],给出了一类三叉树的伴随等价图. 短句来源

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