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Mean and maximum common subgraph of two graphs

机译:两个图的均值和最大公共子图

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摘要

A mean of a pair of graphs, g_1 and g_2, is formally defined as a graph that minimizes the sum of edit distances to g_1 and g_2. The edit distance of two graphs g and g' is the minimum cost taken over all sequences of edit operations that transform g into g'. It will be shown that under a particular set of cost functions for any two graphs, g and g', a maximum common subgraph is a mean. Moreover, any subgraph of g or g' that contains a maximum common subgraph is a mean as well.
机译:一对图形g_1和g_2的平均值被正式定义为一个图形,该图形使到g_1和g_2的编辑距离之和最小。两个图g和g'的编辑距离是将g转换为g'的所有编辑操作序列的最低成本。将显示,在针对任意两个图g和g'的一组特定的成本函数下,最大共同子图是平均值。此外,包含最大公共子图的g或g'的任何子图也是平均值。

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