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Optimal Routing in Two Parallel Queues with Exponential Service Times

机译:具有指数服务时间的两个并行队列中的最优路由

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摘要

In this paper we investigate the problem of the effective computation of the optimal routing sequence in a queuing system made of two parallel queues with exponential service times. We first show that the optimal policy (minimizing the expected waiting time) is a Sturmian sequence and we establish several qualitative properties of this policy (monotonicity, continuity, convexity). Then, we propose an algorithm to compute the optimal routing sequence efficiently. We address the issues of time complexity as well as numerical stability of this algorithm. We then run an extensive set of experiments which show several interesting features of the optimal policy with apparent discontinuities and a fractal behavior and we provide several good approximations by using fast heuristics.
机译:在本文中,我们研究了在两个具有指数服务时间的并行队列组成的排队系统中有效路由序列的有效计算问题。我们首先证明最优策略(最小化预期的等待时间)是Sturmian序列,并且我们建立了该策略的几个定性属性(单调性,连续性,凸性)。然后,我们提出了一种算法,可以有效地计算最佳路由序列。我们解决了该算法的时间复杂度和数值稳定性问题。然后,我们进行了广泛的实验,这些实验显示了具有明显不连续性和分形行为的最优策略的几个有趣特征,并且我们使用快速启发式方法提供了几个很好的近似值。

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