Transient Distribution of the Length and Waiting Time of GI／G／1 Queueing System

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摘要 The paper is a succession of [1, 2]. Using MSP, we give a new approach to calculate the transient distribution of the length and waiting time of GI/G/1 queueing system.

作者 MinLi YiminWang ZhentingHou

机构地区 SchoolofMathematics

出处《Journal of Systems Science and Information》 2004年第3期541-544,共4页 系统科学与信息学报（英文）

关键词队列长度等待时间瞬时分配 MSP GI/G/1队列

分类号 O24 [理学—计算数学]

引文网络
相关文献

1Zhen-ting HouSchool of Mathematical Sciences and Computing Technology, Central South University. Changsha 410075, China.Markov Skeleton Processes and Applications to Queueing Systems[J].Acta Mathematicae Applicatae Sinica,2002,18(4):537-552. 被引量：5
2韩清.Pattern的等待时间问题(英文)[J].华东师范大学学报（自然科学版）,2004(3):36-41.
3张红,李国华.Anomalous transport in fluid fleld with random waiting time depending on the preceding jump length[J].Chinese Physics B,2016,25(11):184-188.
4李晓花,侯振挺.SUBGEOMETRIC RATES OF CONVERGENCE OF THE GI/G/1 QUEUEING SYSTEM[J].Acta Mathematica Scientia,2012,32(5):1983-1996.
5徐光煇,何启明.THE MATCHED QUEUEING SYSTEM GI。PH/PH/1[J].Acta Mathematicae Applicatae Sinica,1994,10(1):34-47.
6贾兆丽,张帆,张曙光.基于马氏骨架过程下几种金融衍生品的定价问题研究[J].应用概率统计,2015,31(4):357-366. 被引量：1
7顾九华,刘海芳.SMAP/INDI/1单重休假随机服务系统的MSP方法[J].数学理论与应用,2007,27(2):27-30.
8CHEN HaiBo,TANG JunMin.The waiting spectra of the sets described by the quantitative waiting time indicators[J].Science China Mathematics,2014,57(11):2335-2346.
9徐光辉,何启明,刘西锁.MATCHED QUEUEING SYSTEMS WITH A DOUBLE INPUT[J].Acta Mathematicae Applicatae Sinica,1993,9(1):50-62.
10B.Krishna KUMAR,R.RUKMANI,V.THANGARAJ.AN M/M/C RETRIAL QUEUEING SYSTEM WITH BERNOULLI VACATIONS[J].Journal of Systems Science and Systems Engineering,2009,18(2):222-242. 被引量：2

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Journal of Systems Science and Information

2004年第3期

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Transient Distribution of the Length and Waiting Time of GI／G／1 Queueing System

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