New algorithms for maintaining all-pairs shortest paths

S. Misra, B. Oommen
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引用次数: 4

Abstract

This paper presents a new solution to the dynamic all-pairs shortest path routing problem, using a linear reinforcement learning scheme. It involves finding the shortest path in a stochastic network, where there are continuous probabilistically-based updates in link-costs. In this paper we present the details of the algorithm and also provide an example to illustrate how the algorithm would function. The initial experimental results of the algorithm show that the algorithm is few orders of magnitude superior to the algorithms available in the literature. It can be used to find the shortest path (between all pairs of nodes in a network) within the "statistical" average network, which converges irrespective of whether there are new changes in link-costs or not. On the other hand, the existing algorithms fails to exhibit such a behavior and would recalculate the affected shortest paths after each link-cost update.
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维护全对最短路径的新算法
本文利用线性强化学习方法,提出了一种求解动态全对最短路径路由问题的新方法。它涉及到在随机网络中寻找最短路径,在随机网络中,链路代价是基于概率的连续更新。在本文中,我们给出了算法的细节,并提供了一个例子来说明该算法是如何工作的。该算法的初步实验结果表明,该算法比文献中现有的算法好几个数量级。它可以用来在“统计”平均网络中寻找最短路径(在网络中所有对节点之间),无论链路成本是否有新的变化,该网络都会收敛。另一方面,现有的算法没有表现出这种行为,并且在每次链路开销更新后都会重新计算受影响的最短路径。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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