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作 者:Xiu-li XU Xian-ying WANG Xiao-feng SONG Xiao-qing LI
机构地区:[1]College of Science, Yanshan University
出 处:《Acta Mathematicae Applicatae Sinica》2018年第2期404-415,共12页应用数学学报(英文版)
基 金:Supported by the National Natural Science Foundation of China(No.11201408);Natural Science Foundation of Hebei Province(No.A2013203148)
摘 要:This paper investigates a fluid model driven by an M/M/1 queue with working vacations and RCE (Removal of customer in the end) policy of negative customer. In the external environment, the negative customer is not served by the server and only removes the positive customer in the end one-to-one. We establish a fluid flow model based on this stochastic process, and obtain the mean buffer content and the probability of empty buffer for this fluid queue using the LT (Laplace transform) method. Moreover, several special cases of the model here are obtained. Finally, some numerical examples are presented to demonstrate the effects of parameters on the performance indices of the fluid model.This paper investigates a fluid model driven by an M/M/1 queue with working vacations and RCE (Removal of customer in the end) policy of negative customer. In the external environment, the negative customer is not served by the server and only removes the positive customer in the end one-to-one. We establish a fluid flow model based on this stochastic process, and obtain the mean buffer content and the probability of empty buffer for this fluid queue using the LT (Laplace transform) method. Moreover, several special cases of the model here are obtained. Finally, some numerical examples are presented to demonstrate the effects of parameters on the performance indices of the fluid model.
关 键 词:fluid model negative customer RCE (Removal of customer in the end) policy buffer content LT(Laplace transform)
分 类 号:O226[理学—运筹学与控制论]
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