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有两个服务阶段、反馈、强占型的M/G/1重试排队模型的一个特征值 被引量：1

An Eigenvalue of M/G/1 Retrial Queueing Model with Two-Phase Service、Feedback and Preemptive Resume
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摘要 运用C0-半群理论研究有两个服务阶段、反馈、强占型的M/G/1重试排队模型,证明0是该模型主算子的几何重数为1的特征,丰富了该排队模型的内容。 In this paper, the M/G/1 retrial queueing system with two--phase service,feedback and pos- sible Preemptive Resume is discussed, by using the Co -- semigroup theory,obtain that0 is an eigenvalue of the operator with geometric multiplicity one, the content of this queuing model has been developed, some references have been presented in the future study and application of the queuing model.
作者 仲彦军
机构地区 新疆师范大学数学科学学院
出处 《新疆师范大学学报（自然科学版）》 2013年第1期37-42,共6页 Journal of Xinjiang Normal University(Natural Sciences Edition)
关键词 反馈 强占型 特征值 几何重数 Feedback Preemptive resume Eigenvalue Geometric Multiplicity
分类号 O175.1 [理学—基础数学]
  • 相关文献

参考文献7

  • 1陈佩树,朱翼隽,王晓春.有两个服务阶段、反馈、强占型的M／G／1重试排队[J].运筹学学报,2006,10(4):71-80. 被引量：4
  • 2仲彦军.具有休假的重试排队模型的一个特征值[J].新疆师范大学学报（自然科学版）,2011,30(2):94-100. 被引量：1
  • 3B. T. Doshi. Anaysis of a two phase queueing system with general sevice times[J]. Operations research Letters, 1991,10: 265--272.
  • 4K. C. Madan. An M/G/1 queue with second optional service, Queueing system[J]. Theory and Applications, 2000, 34: 37--46.
  • 5B. Krishna Kurnar, A. Vijayakumar. An M/G/1 Retrial Queueing System with Two--phase Service and Preemptive Resume[J]. Annals of Operations research, 2002,113 : 61 -- 79.
  • 6Ho Woo Lee, Dong Won Seo. Design of a Production System with a Feedback Buffer[J]. Queueing Systems, 1997, 26: 187-202.
  • 7Geni Gupur, LI Xue--zhi, ZHU Guang--tian. Functional analysis method in qeueing theory [M]. Research Informa--tion Ltd Hertford shire, 2001.

二级参考文献14

  • 1朱翼隽,朱仁祥.基于重试、不耐烦M/M/s/k+M排队的呼叫中心性能分析[J].江苏大学学报（自然科学版）,2004,25(5):401-404. 被引量：19
  • 2WANG Jinting.Reliability analysis of M/G/1 queues with general retrial times and server breakdowns[J].Progress in Natural Science:Materials International,2006,16(5):464-473. 被引量：8
  • 3B.T.Doshi.Analysis of a two phase queueing system with general service times.Operations research Letters[J],1991,10:265～272.
  • 4K.C.Madan.An M/G/1 queue with second optional service,Queueing systems.Theory and Applications[J],2000,34:37～46.
  • 5B.Krishna Kumar,A.Vijayakumar.An M/G/1 Retrial Queueing system with Two-phase Service and Preemptive Resume.Annals of Operations Research[J],2002,113:61～79.
  • 6Ho Woo Lee,Dong Won Seo.Design of a production system with a feedback buffer.Queueing Systems[J],1997,26:187～202.
  • 7L.I.Sennot,P.A.Humblet,R.L.Tweedie.Mean drift and the non-ergodicity of Markov chains.Opns.Res.[J],1983,31:783～789.
  • 8R.B.Cooper.Introduction to Queueing Theory.North-Holland,New York,1981.
  • 9S.W.Fuhrmann,R.B.Cooper.Stochastic decomposition in the M/G/1 queue with generalized vacations.Opns.Res.[J],1985,33:1117～1129.
  • 10A.Gomez-Corral.Stochastic analysis of a single server retrial queue with general retrial times.Naval Research Logistics[J],1999,46:568～581.

共引文献3

同被引文献13

  • 1HASSIN R,HAVIV M. To queue or not to queue:equilibrium behavior in queueing systems[M].Boston:Kluwer Academic Publishers,2003.
  • 2STIDHAM S JR. Optimal design of queueing systems [M].Boca Raton: CRC Press, Talyor and Francis Group, 2009.
  • 3BRILL P H,HLYNKA M. An exponential queue with competition for service[J]. European Journal of Opera- tional Research, 2000,126(3) : 587-602.
  • 4CHRIST D, AVHTZHAK B. Strategic equilibrium for a pair of competing servers with convex cost and hal king[J]. Management Science, 2002,48(6) : 813-820.
  • 5KUT CSO. Price and time competition for service delivery[J]. Manufacturing & Service Operations Manage- ment, 2000,2 (4) : 392-409.
  • 6PARRA-FRUTOS I. A queuing-based model for optimal dimension of service firms [J]. SERIEs, 2010, 1: 459-474.
  • 7DOSHI B T. Single server queues with vacations[J]. In:Takagi H(Ed. ). Stochastic Analysis of the Computer and Communication Systems. Amsterdam: North-Holland Elsevier, 1990:217-264.
  • 8TIAN N,ZHANG G Z. Vacation queueing models theory and applications[J]. New York:Springer Verlag,2006.
  • 9孙霞林,曾华,熊德之,杨建华.基于排队的服务系统的最小成本[J].武汉工程大学学报,2008,30(1):125-126. 被引量：7
  • 10潘全如,朱翼隽.排队论在收费站设计与管理中的应用[J].运筹学学报,2009,13(3):95-102. 被引量：17

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新疆师范大学学报（自然科学版）
2013年 第1期

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