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An M/G/1 Retrial Queue with Active Breakdowns and Bernoulli Schedule in the Server

机译:服务器中具有活动故障和Bernoulli计划的M / G / 1重试队列

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This paper analyses a retrial queue with active breakdowns where the customer being served during the failure decides, with probability q ∈ (0,1], to join the orbit (impatient customer) and, with complementary probability p, to remain in the server for the repair in order to conclude his remaining service (patient customer). Both service and repair times are assumed to have a general distribution. We consider two variants of the model in accordance with the discipline to access to the server from the orbit. Firstly, all the repeated customers apply at a fixed rate (classical retrial policy). Secondly, repeated customers are discouraged and reduce their retrial rate as more customers join the orbit (constant retrial policy). We find various characteristic quantities of these queueing systems.
机译:本文分析了具有主动故障的重试队列,其中故障期间服务的客户以概率q∈(0,1]决定加入轨道(不耐烦的客户),并以互补概率p决定保留在服务器中以进行故障排除。为了完成剩余的服务(患者客户)而进行的维修。假定维修时间均具有一般分布,我们根据从轨道访问服务器的原则考虑了该模型的两种变体。所有回头客都采用固定比率(经典的重试政策);其次,随着更多顾客加入轨道,不鼓励回头客并降低其重试率(不变重试政策),我们发现了这些排队系统的各种特征量。

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