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Exact Approaches for Network Design Problems with Relays

机译:中继网络设计问题的精确方法

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In this article we consider the network design problem with relays (NDPR), which gives answers to some important strategic design questions in telecommunication network design. Given a family of origin-destination pairs and a set of existing links these questions are as follows: (1) What are the optimal locations for signal regeneration devices (relays) and how many of them are needed? (2) Could the available infrastructure be enhanced by installing additional links in order to reduce the travel distance and therefore reduce the number of necessary relays?In contrast to previous work on the NDPR, which mainly focused on heuristic approaches, we discuss exact methods based on different mixed-integer linear programming formulations for the problem. We develop branch-and-price and branch-price-andcut algorithms that build upon models with an exponential number of variables (and constraints). In an extensive computational study, we analyze the performance of these approaches for instances that reflect different real-world settings. Finally, we also point out the relevance of the NDPR in the context of electric mobility.
机译:在本文中,我们考虑了带有中继的网络设计问题(NDPR),该问题为电信网络设计中的一些重要战略设计问题提供了答案。给定一个原点-目的地对对和一组现有链接,这些问题如下:(1)信号再生设备(继电器)的最佳位置是什么,需要多少? (2)是否可以通过安装额外的链接来增强可用的基础设施,以减少行进距离,从而减少必要的中继数量?与之前主要针对启发式方法的NDPR工作相反,我们讨论了基于针对该问题的不同混合整数线性规划公式。我们开发基于价格指数(和约束)指数模型的分支价格和分支价格剪切算法。在广泛的计算研究中,我们针对反映不同真实世界设置的实例分析了这些方法的性能。最后,我们还指出了NDPR在电动汽车领域的相关性。

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