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GRASP Heuristics for a Generalized Capacitated Ring Tree Problem

机译:广义带电容环树问题的GRASP启发式方法

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This paper introduces a new mathematical optimization problem, inspired in the evolution of fiber optics communication. Real-life implementations must address a cost-robustness tradeoff. Typically, real topologies are hierarchically organized in backbone and access networks. The backbone is two-node-connected, while the access network usually considers either leaf nodes or elementary paths, directly connected to the backbone. We define the Capacitated Two-Node Survivable 'free Problem (CTNSTP for short). The backbone consists of at most m two-node-connected structures with a perfect depot as a common node. The access network consists of trees directly connected to the backbone. The CTNSTP belongs to the NP-Complete computational class. A GRASP heuristic enriched with a Variable Neighborhood Descent (VND) is provided. Certain neighborhoods of our VND include exact models based on Integer Linear Programming formulations. The comparison among recent works in the field confirm remarkable savings with the novel proposal.
机译:本文介绍了一个新的数学优化问题,该问题启发了光纤通信的发展。现实生活中的实现必须解决成本稳健性的折衷。通常,真实拓扑在骨干网和接入网中按层次结构组织。骨干网是两节点连接的,而接入网通常会考虑直接连接到骨干网的叶节点或基本路径。我们定义了有能力的两节点可生存的“免费问题”(简称CTNSTP)。骨干网最多由m个两节点连接的结构组成,具有一个完善的仓库作为公共节点。接入网由直接连接到骨干网的树组成。 CTNSTP属于NP-Complete计算类别。提供了GRASP启发式方法,该方法丰富了可变邻域后裔(VND)。我们的VND的某些邻域包括基于整数线性规划公式的精确模型。对该领域最新作品的比较证实了该新提议可节省大量资金。

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