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STABILITY ANALYSIS AND SIMULATION OF AT-CLASS RETRIAL SYSTEM WITH CONSTANT RETRIAL RATES AND POISSON INPUTS

机译:具有恒定重试率和Poisson输入的一流重试系统的稳定性分析和仿真

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摘要

In this paper, we study a new retrial queueing system with N classes of customers, where a class-i blocked customer joins orbit i. Orbit i works like a single-server queueing system with (exponential) constant retrial time (with rate μ_o~((i)) ) regardless of the orbit size. Such a system is motivated by multiple telecommunication applications, for instance wireless multi-access systems, and transmission control protocols. First, we present a review of some corresponding recent results related to a single-orbit retrial system. Then, using a regenerative approach, we deduce a set of necessary stability conditions for such a system. We will show that these conditions have a very clear probabilistic interpretation. We also performed a number of simulations to show that the obtained conditions delimit the stability domain with a remarkable accuracy, being in fact the (necessary and sufficient)stability criteria, at the very least for the 2-orbit M/M/1/1-type and M/Pareto/1/1-type retrial systems that we focus on.
机译:在本文中,我们研究了一个具有N类客户的新的重试排队系统,其中,i类阻止了客户加入轨道i。轨道i的工作方式与单服务器排队系统一样,具有(指数)恒定的重试时间(比率μ_o〜((i))),而与轨道大小无关。这样的系统是由多个电信应用,例如无线多址系统和传输控制协议所驱动的。首先,我们介绍与单轨道重试系统有关的一些相应的最新结果。然后,使用再生方法,我们推导出了此类系统的一组必要稳定性条件。我们将证明这些条件具有非常清晰的概率解释。我们还进行了许多模拟,结果表明所获得的条件以极高的精度界定了稳定域,实际上,(至少是对于2轨道M / M / 1/1而言,这是(必要和充分的)稳定性标准)型和M / Pareto / 1/1型重审系统。

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