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Departure processes from MAP/PH/1 queuesGreen, David Anthony. January 1999 (has links)
Bibliography: leaves 145-150. Electronic publication; Full text available in PDF format; abstract in HTML format. A MAP/PH/1 queue is a queue having a Markov arrival process (MAP), and a single server with phase-type (PH-type) distributed service time. This thesis considers the departure process of these types of queues, using matrix analytic methods, the Jordan canonical form of matrices, non-linear filtering and approximation techniques. Electronic reproduction.[Australia] :Australian Digital Theses Program,2001.
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Construction of preconditioners for queueing networks程瑋琪, Ching, Wai-ki. January 1994 (has links)
published_or_final_version / Mathematics / Master / Master of Philosophy
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A variable-channel queuing model with a limited number of channelsPhillips, Cecil Randolph 08 1900 (has links)
No description available.
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A study of the behavior of interstage queues in series queueing systems where stage mean service times vary with interstage queue lengthRao, Gadahad Kumar 05 1900 (has links)
No description available.
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The output of queueing systemsChesbrough, Peter Edward 08 1900 (has links)
No description available.
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Asymptotics of k-limited polling modelsChang, Woojin 12 1900 (has links)
No description available.
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The method of supplementary variables in the analysis of the M/G/1 and G/M/1 queues /Deveault, Andrée L. January 1978 (has links)
No description available.
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Two finite queues in tandem with pure delay and overflow /Wong, Benedict Chung. January 1975 (has links)
Thesis (M.S.)--Ohio State University, 1975. / Includes bibliographical references (leaves 77-79). Available online via OhioLINK's ETD Center.
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Departure processes from MAP/PH/1 queues /Green, David Anthony. January 1999 (has links) (PDF)
Thesis (Ph.D.) -- University of Adelaide, Dept. of Applied Mathematics, 1999. / Bibliography: leaves 145-150. Also available electronically.
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Departure processes from MAP/PH/1 queuesGreen, David Anthony. January 1999 (has links)
Thesis (Ph.D.) -- University of Adelaide, Dept. of Applied Mathematics, 1999. / Bibliography: leaves 145-150. Also available in print form.
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