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Two Meta-heuristics for the Minimum Connected Dominating Set Problem with an Application in Wireless Networks

机译:最小连通支配集问题的两种元启发法及其在无线网络中的应用

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In this paper, we proposed two methods to solve Minimum Connected Dominating Set (MCDS) problem. It is known that efficient methods for computing the MCDS are essential for solving many practical problems, such as finding a minimum size backbone in ad hoc networks. We propose two methods to solve the MCDS problem. In the first method, we propose a new hybrid method based on genetic Algorithm combine with local search strategy for the MCDS problem called Memetic Algorithm for the MCDS problem (MA-MCDS). MAMCDS uses local search and intensification schemes beside the GA search methodology in order to achieve faster performance. The scorned method is called Simulated Annealing for the MCDS problem (SA-MCDS). SA-MCDS is invoked to enhance the stochastic local search (SLS) method with the ability of escaping from local solutions. In addition, proposed methods invoke a new objective function to effectively measure the solution qualities. The proposed algorithms is tested on a number of publically available benchmark test graph sets and numerical results indicate that they are working well in terms of solution qualities and computational costs.
机译:在本文中,我们提出了两种方法来解决最小连通支配集(MCDS)问题。已知用于计算MCDS的有效方法对于解决许多实际问题至关重要,例如在ad hoc网络中找到最小大小的主干。我们提出了两种解决MCDS问题的方法。在第一种方法中,我们提出了一种基于遗传算法与局部搜索策略相结合的MCDS问题的新混合方法,称为MCDS问题的模因算法(MA-MCDS)。 MAMCDS除了GA搜索方法外,还使用本地搜索和强化方案,以实现更快的性能。被嘲笑的方法称为针对MCDS问题的模拟退火(SA-MCDS)。调用SA-MCDS以增强具有本地解决方案的能力的随机本地搜索(SLS)方法。此外,所提出的方法调用了新的目标函数来有效地衡量解决方案的质量。所提出的算法已在许多公开可用的基准测试图集上进行了测试,数值结果表明,它们在解决方案质量和计算成本方面均表现良好。

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