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The Partial Inverse Minimum Connected Spanning Subgraph Problem with Given Cyclomatic Number

机译:具有给定圈数的局部逆最小最小跨越跨越子图问题

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摘要

In this paper, we consider a partial inverse problem of minimum connected spanning subgraph with cyclomatic number k. That is, given a subgraph, a cyclomatic number k and a constraint that the edge weights can only decrease, we want to modify the edge weights as little as possible, so that there exists a minimum connected spanning subgraph with cyclomatic number k and containing the given subgraph. For the case that the given subgraph is a connected subgraph with cyclomatic number k, we solve the problem in polynomial time by contracting the subgraph. And when the given subgraph is a spanning tree, we solve the problem in polynomial time by using the MST algorithm.
机译:在本文中,我们考虑了具有环型k的最小连接跨越子图的部分逆问题。也就是说,给定子图,圈数k和边缘权重只能减小的约束,我们想尽可能少地修改边缘权重,因此存在具有循环数k的最小连接的跨越子图,并包含给予子图。对于给定的子图是具有环型K的连接子图,通过承包子图来解决多项式时间中的问题。当给定的子图是生成树时,我们使用MST算法解决多项式时间中的问题。

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