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Multiphase fluctuation analysis in a queue with maintenance

机译:维护队列中的多相波动分析

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In this article we introduce a single-vacation queue with enhanced maintenance work. During his vacation time, the server performs secondary jobs which are randomly generated in batches and counted. When the time of absence expires, the server is called off. However, he does not interrupt his service on any job and on any packet of jobs. Only when his work on the packet is finished and his maintenance time is longer than T (an arbitrary random time) does the server returns to the system and waits for customers if none is present. We use game theoretical work in combination with fluctuation analysis to find an explicit Laplace-Carson inverse, all leading to explicit functionals (a Kendall-like formula) for the queueing system with compound Poisson input and general service time.
机译:在本文中,我们介绍了具有增强维护功能的单休假队列。在他的休假期间,服务器执行次要作业,这些作业是成批随机生成并计数的。缺席时间到期后,服务器将被关闭。但是,他不会中断任何作业和任何作业包的服务。只有当他对数据包的工作完成并且维护时间长于T(任意随机时间)时,服务器才返回系统并等待客户(如果不存在)。我们将博弈论的工作与波动分析相结合,以找到明确的Laplace-Carson逆,从而为带有复合Poisson输入和一般服务时间的排队系统带来明确的功能(类似于Kendall的公式)。

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