一种用于光网络设计的随机代价平滑方法

A. Juttner, T. Cinkler, B. Dezso
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引用次数: 4

摘要

在设计信息通信网络时,光端口和链路的成本随着容量的增加而离散地增长。这个成本函数被称为“阶跃函数”或“阶段容量成本”。如果使用顺序算法来设计网络,通常会由于所谓的“长路径问题”而导致次优解决方案,其中加权最短路径算法宁愿选择非常长的路径,这样的链接被选择在没有额外的容量步骤(因此没有额外的成本步骤)的情况下。在本文中,我们提出并比较了对这些阶段容量成本函数进行随机平滑的方法,以允许将网络设计问题分解为加权最短路径搜索序列,这是最常用的方法。该问题可以被解释为具有分级容量成本的不可分割多商品流问题。
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A Randomized Cost Smoothing Approach for Optical Network Design
In designing infocommunications networks the cost of optical ports and links grows in discrete steps as the capacity is being increased. This cost function is referred to as "step function" or "staged capacity cost". If a sequential algorithm is used to design the networks it often results in sub-optimal solution due to the so called "long path problem", where the weighted shortest path algorithms rather choose very long paths where such links are chosen where no additional capacity step (and therefore no additional cost step) has to be made. In this paper we propose and compare methods that perform randomised smoothing of these staged capacity cost functions to allow decomposition of the network design problem to a sequence of weighted shortest path searches, that is the mostly used approach. The problem can be interpreted as an Unsplittable Multi-Commodity Flow Problem with staged capacity costs.
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