M^n/G/1/N(E,MV)排队系统的解  

M^n/G/1/N(E,MV)Queuing System's Solution

作　　者：王守印[1] 赵国喜[1] 

机构地区：[1]新乡学院数学系,河南新乡453000

出　　处：《河南师范大学学报（自然科学版）》2009年第3期19-21,共3页Journal of Henan Normal University(Natural Science Edition)

基　　金：河南省高等学校青年骨干教师资助项目(2006182)

摘　　要：考虑一种顾客非齐次Poisson到达、带多重休假、空竭服务的Mn/G/1/N(E,MV)排队系统,采用补充变量法,建立系统的概率密度演化方程,从而得到系统的稳态解,并给出了相应的性能指标及迭代分析.M^n/G/1/N queue system with nonhomogeneous poisson arriving customers, multi-vacations and exhaustive service is studied. Using supplemental variable method, transform equations of probability density is set up. At the same time, the solutions of above equations are derived. Finally, some performance parameters and interation analysis are given.

关 键 词：多重休假 补充变量法 L-S变换 迭代 

分 类 号：O226[理学—运筹学与控制论]