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PTAS for the minimum weighted dominating set in growth bounded graphs

机译:增长有界图中最小加权支配集的PTAS

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摘要

The minimum weighted dominating set (MWDS) problem is one of the classic NP-hard optimization problems in graph theory with applications in many fields such as wireless communication networks. MWDS in general graphs has been showed not to have polynomial-time constant-approximation if Hp ≠ p. Recently, several polynomial-time constant-approximation SCHEMES have been designed for MWDS in unit disk graphs. In this paper, using the local neighborhood-based scheme technique, we present a PTAS for MWDS in polynomial growth bounded graphs with bounded degree constraint.
机译:最小加权支配集(MWDS)问题是图论中经典的NP硬优化问题之一,在许多领域(如无线通信网络)中都有应用。如果Hp≠p,则一般图中的MWDS已显示不具有多项式时间常数近似值。最近,在单元盘图中已为MWDS设计了几种多项式时间常数逼近SCHEMES。在本文中,使用基于局部邻域的方案技术,我们在具有有界度约束的多项式增长有界图中提出了MWDS的PTAS。

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