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子图与生成子图(inducedsubgraph)有什么区别?AsubgraphHofagraphGissaidtobeinducedif,foranypairofverticesxandyofH,xyisanedgeofHifandonlyifxyisanedgeofG.Inotherwords,HisaninducedsubgraphofGifi
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子图与生成子图(induced subgraph)有什么区别?
A subgraph H of a graph G is said to be induced if,for any pair of vertices x and y of H,xy is an edge of H if and only if xy is an edge of G.In other words,H is an induced subgraph of G if it has all the edges that appear in G over the same vertex set.If the vertex set of H is the subset S of V(G),then H can be written as G[S] and is said to be induced by S.
这个好像意思不一样啊?
A subgraph H of a graph G is said to be induced if,for any pair of vertices x and y of H,xy is an edge of H if and only if xy is an edge of G.In other words,H is an induced subgraph of G if it has all the edges that appear in G over the same vertex set.If the vertex set of H is the subset S of V(G),then H can be written as G[S] and is said to be induced by S.
这个好像意思不一样啊?
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图G=[E,V](E为“边”集.V为“顶点”集),G′=[E′,V′], 如果:E′≤E.(≤:借用符号,意思是包含于),V′≤V, 则G′叫G的子图. 如果:E′≤E,而V′=V.(!), 则G′叫G的生成子图. 区别就是生成子图的顶点,与原...
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