Model of Markovian Queue with Catastrophe, Restoration and Balking

M. Seenivasan, F. Patricia
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Abstract

This paper presents an analysis of a finite size queueing model subject to catastrophe, restoration and balking. Whenever a catastrophe happens to a system, all the customers are removed from it instantly. So, the system needs some sort of time to regain its state to accept new customers. The time taken by the system is restoration time. Balking is nothing but when the customers are not willing to join the queue because of its length. The model has its performance measures after solved by matrix geometric method. Numerical illustrations and some graphical representations are presented.
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具有突变、恢复和退缩的马尔可夫队列模型
本文分析了一类具有突变、恢复和滞留的有限大小排队模型。每当系统发生灾难时,所有客户都会立即从系统中移除。因此,系统需要一些时间来恢复其状态以接受新客户。系统所花费的时间即为恢复时间。当顾客因为队伍太长而不愿意加入时,他们就会犹豫。该模型经矩阵几何方法求解后,具有一定的性能指标。给出了数值说明和一些图形表示。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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