具有伯努利休假的重审排队系统的文献综述

Q3 Decision Sciences Yugoslav Journal of Operations Research Pub Date : 2023-01-01 DOI:10.2298/yjor230415020m
Mathavavisakan Micheal, Kandaiyan Indhira
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引用次数: 0

摘要

重审现象存在于各种排队系统中。大多数重试排队模型都没有考虑休假。然而,在实践中,重试排队系统会因维护或其他原因而休假。在本研究中,我们提供了一个深入的分析,当伯努利假期是有效的许多可能的重审排队系统。此外,本文还概述了关键原理并对相关文献进行了综述。具有伯努利休假的重审队列框架在计算机网络系统、制造和生产机制、库存系统中有广泛的应用,包括网络服务、邮件服务和文件传输服务等。研究了几种重审排队系统,主要有M/M/1、M/M/C、M/G/1、M[X]/G/1和Geo/G/1。本文还探讨了许多其他重要情况,如服务器中断、反馈、G-queue、不耐烦的客户、优先客户等与伯努利假期的重审队列的关系,并强调了这些调查的结果。本研究的首要目标是帮助研究人员、管理人员和技术人员,他们希望使用排队理论来模拟拥堵,并且需要知道在哪里可以找到正确模型的细节。最后,还讨论了一些尚未解决的问题和未来可能的研究方向。
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A literature review on retrial queueing system with Bernoulli vacation
The retrial phenomenon occurs inherently in a wide range of queueing systems. The majority of retrial queueing models do not account for vacation. However, in practice, retrial queueing systems undergo vacations for maintenance or other reasons. In this study, we provide an in-depth analysis of the many possible retrial queueing systems when Bernoulli vacations are in effect. Moreover, this study outlines the key principles and reviews the relevant literature. The framework of a retrial queue with Bernoulli vacation has numerous applications in computer networking systems, manufacturing and production mechanisms, inventory systems, including network service, mail service and file transfer service, etc. Several retrial queueing systems have been investigated, notably M/M/1, M/M/C, M/G/1, M[X]/G/1, and Geo/G/1. Many other important situations, such as server interruption, feedback, G-queue, impatient customers, priority customers, etc., have been explored in relation to retrial queues with Bernoulli vacation and the results of these investigations are also highlighted. The foremost objective of this study is to help researchers, administrators and technical workers who want to use queuing theory to simulate congestion and need to know where to find details on the right models. Finally, some open problems and potential future lines of survey are also covered.
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来源期刊
Yugoslav Journal of Operations Research
Yugoslav Journal of Operations Research Decision Sciences-Management Science and Operations Research
CiteScore
2.50
自引率
0.00%
发文量
14
审稿时长
24 weeks
期刊最新文献
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