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On Approximation Hardness of the Bandwidth Problem

机译:带宽问题的近似硬度

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The bandwidth problem is the problem of enumerating the vertices of a given graph G such that the maximum difference between the numbers of adjacent vertices is minimal. The problem has a long history and a number of applications and is known to be NP-hard, Papadimitriou 1976. There is not much known though on approximation hardness of this problem. In this paper we show, that there are no efficient polynomial time approximation schemes for the bandwidth problem under some plausible assumptions. Furthermore we show that there are no polynomial time approximation algorithms with an absolute error guarantee of n1? for any 0 unless P=NP.
机译:带宽问题是枚举给定图G的顶点的问题,以使相邻顶点数量之间的最大差异最小。该问题已有很长的历史,并有许多应用,并且被称为NP-hard,Papadimitriou1976。尽管对该问题的近似硬度没有多少了解。在本文中,我们表明,在某些合理的假设下,对于带宽问题,没有有效的多项式时间近似方案。此外,我们证明没有绝对误差保证为n1?的多项式时间逼近算法。对于任何0除非P = NP。

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