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Solving Partitioning-Hub Location-Routing Problem using DCA

机译:使用DCA解决分区 - 集线器位置路由问题

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The Partitioning-Hub-Location-Routing Problem (PHLRP) is a hub location problem involving graph partitioning and routing features. PHLRP consists of partitioning a given network into sub-networks, locating at least one hub in each sub-network and routing the traffic within the network at minimum cost. There are various important applications of PHLRP, such as in deployment of network routing protocol problems and in planing of a freight distribution problems. This problem is NP-hard problem. We first present the formulation of this problem as an Binary Integer Linear Programming (BILP) and then investigate a new solution method based on DC (Difference of Convex functions) programming and DCA (DC Algorithms). Preliminary numerical results are compared with CPLEX, the best solver for BILP. These results show that the proposed algorithm is an efficient algorithm.
机译:分区 - 集线器位置路由问题(PHLRP)是涉及图形分区和路由功能的集线器位置问题。 PHLRP包括将给定网络划分为子网,在每个子网络中定位至少一个集线器,并以最小的成本在网络内路由流量。 PHLRP有各种重要的应用,例如在部署网络路由协议问题以及运费分布问题的刨利中。这个问题是np-colly问题。我们首先将该问题的制定作为二进制整数线性编程(BILP),然后研究基于DC(凸函数的差异)编程和DCA(DC算法)的新解决方法。将初步数值结果与CPLEX进行比较,是BILP的最佳求解器。这些结果表明,该算法是一种有效的算法。

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