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The asymptotic number of labeled graphs with n vertices, q edges, and no isolated vertices

机译:具有n个顶点,q个边且没有孤立顶点的带标签图的渐近数

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摘要

Let d(n, q) be the number of labeled graphs with n vertices, q less than or equal to N = ((n)(2)) edges. and no isolated vertices. Let x = q and k = 2q - n. We determine functions, w(k) similar to 1. a(x), and phi(x) such that d(n, q) similar to w(k)((N)(q)) e(n phi(x) + a(x)) uniformly for all n and q > n/2. (C) 1997 Academic Press.
机译:令d(n,q)是具有n个顶点的标记图的数量,q小于或等于N =((n)(2))个边。并且没有孤立的顶点。令x = q / n和k = 2q-n。我们确定函数w(k)类似于1. a(x)和phi(x),使得d(n,q)类似于w(k)((N)(q))e(n phi(x) )+ a(x))对于所有n和q> n / 2均一。 (C)1997学术出版社。

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