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A new approximation algorithm for the unbalanced Min s-t Cut problem

机译:不平衡Min s t Cut问题的一种新的近似算法

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Being the unbalanced version of the famous Min s-t Cut problem, the Min k-Size s-t Cut problem asks to find a k-size s-t cut with the minimum capacity, where a k-size s-t cut means an s-t cut with its s-side having size at most k. This problem is fundamental and has extensive applications, especially in community identification in social and information networks. It is known that the Min k-Size s-t Cut problem is NP-hard and can be approximated within O (logn), where n is the number of vertices in the input graph. In this paper, we give a new approximation algorithm for the Min k-Size s-t Cut problem based on the parametric flow technique. The algorithm is very simple and has only three lines to state. Its approximation ratio is k+1/K+1-k*, where k* is the size of the s-side of an optimal solution. (C) 2015 Elsevier B.V. All rights reserved.
机译:作为著名的Min st Cut问题的不平衡版本,Min k-size st Cut问题要求找到具有最小容量的k-size st切口,其中k-size st切口表示带有s面的st切口大小最大为k。这个问题是基本问题,已得到广泛应用,尤其是在社会和信息网络中的社区识别中。众所周知,最小k尺寸s-t割问题是NP困难的,可以在O(logn)内近似,其中n是输入图中顶点的数量。在本文中,我们基于参数流技术为Min k-size s-t Cut问题提供了一种新的近似算法。该算法非常简单,仅需声明三行。它的近似比是k + 1 / K + 1-k *,其中k *是最优解的s边的大小。 (C)2015 Elsevier B.V.保留所有权利。

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