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A Fast Edge-Splitting Algorithm in Edge-Weighted Graphs

机译:边缘加权图中的快速边缘分割算法

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摘要

Let H be a graph with a designated vertex s, where edges are weighted by nonnegative reals. Splitting edges e = {u, s} and e' = {s, v} at s is an operation that reduces the weight of each of e and e' by a real δ > 0 while increasing the weight of edge {u, v} by 6. It is known that all edges incident to s can be split off while preserving the edge-connectivity of H and that such a complete splitting is used to solve many connectivity problems. In this paper, we give an O(mn + n~2 log n) time algorithm for finding a complete splitting in a graph with n vertices and m edges.
机译:令H为具有指定顶点s的图,其中边缘由非负实数加权。在s处分割边缘e = {u,s}和e'= {s,v}是在增加边缘{u,v的权重的同时,将e和e'的权重降低真实δ> 0的操作}乘以6。已知可以将入射到s的所有边沿分开,同时保留H的边连接性,并且使用这种完全分开的方式来解决许多连接性问题。在本文中,我们给出了O(mn + n〜2 log n)时间算法,用于在具有n个顶点和m个边的图中找到完全分裂。

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