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Sinopsis
The following monograph deals with the approximate stochastic behavior of a system consisting of a sequence of servers in series with finite storage between consecutive servers. The methods employ deterministic queueing and diffusion approximations which are valid under conditions in which the storages and the queue lengths are typically large compared with 1. One can disregard the fact that the customer counts must be integer valued and treat the queue as if it were a (stochastic) continuous fluid. In these approximations, it is not necessary to describe the detailed probability distribution of service times; it suffices simply to specify the rate of service and the variance rate (the variance of the number served per unit time). Specifically, customers are considered to originate from an infinite reservoir. They first pass through a server with service rate ~O' vari ance rate ~O' into a storage of finite capacity c . They then pass l through a server with service rate ~l' variance rate ~l' into a storage of capacity c ' etc., until finally, after passing through an nth server, 2 they go into an infinite reservoir (disappear). If any jth storage become , n , the service at the j-lth server is interrupted full j = 1, 2, and, of course, if a jth storage becomes empty the jth server is inter rupted; otherwise, services work at their maximum rate.
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The following monograph deals with the approximate stochastic behavior of a system consisting of a sequence of servers in series with finite storage between consecutive servers. The methods employ deterministic queueing and diffusion approximations which are valid under conditions in which the storages and the queue lengths are typically large compared with 1. One can disregard the fact that the customer counts must be integer valued and treat the queue as if it were a (stochastic) continuous fluid. In these approximations, it is not necessary to describe the detailed probability distribution of service times; it suffices simply to specify the rate of service and the variance rate (the variance of the number served per unit time). Specifically, customers are considered to originate from an infinite reservoir. They first pass through a server with service rate ~O' vari ance rate ~O' into a storage of finite capacity c . They then pass l through a server with service rate ~l' variance rate ~l' into a storage of capacity c ' etc., until finally, after passing through an nth server, 2 they go into an infinite reservoir (disappear). If any jth storage become , n , the service at the j-lth server is interrupted full j = 1, 2, and, of course, if a jth storage becomes empty the jth server is inter rupted; otherwise, services work at their maximum rate.
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Approximate Behavior of Tandem Queues. Lecture notes in Economics and Mathematical Systems, 171, Operations Research
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Springer-Verlag, 1979
ISBN 10: 3540095527
ISBN 13: 9783540095521
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Approximate Behavior of Tandem Queues (Lecture Notes in Economics and Mathematical Systems, 171, Band 171)
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Springer Berlin Heidelberg, 1979
ISBN 10: 3540095527
ISBN 13: 9783540095521
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Approximate Behavior of Tandem Queues (Lecture Notes in Economics and Mathematical Systems, 171)
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Approximate Behavior of Tandem Queues (Lecture Notes in Economics and Mathematical Systems, 171)
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Lecture Notes in Economics and Mathematical Systems, Volume 171: Approximate Behavior of Tandem Queues
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Springer-Verlag, 1979
ISBN 10: 3540095527
ISBN 13: 9783540095521
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Approximate Behavior of Tandem Queues (Lecture Notes in Economics and Mathematical Systems, 171)
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Approximate Behavior of Tandem Queues
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Springer Berlin Heidelberg Sep 1979, 1979
ISBN 10: 3540095527
ISBN 13: 9783540095521
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Taschenbuch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -The following monograph deals with the approximate stochastic behavior of a system consisting of a sequence of servers in series with finite storage between consecutive servers. The methods employ deterministic queueing and diffusion approximations which are valid under conditions in which the storages and the queue lengths are typically large compared with 1. One can disregard the fact that the customer counts must be integer valued and treat the queue as if it were a (stochastic) continuous fluid. In these approximations, it is not necessary to describe the detailed probability distribution of service times; it suffices simply to specify the rate of service and the variance rate (the variance of the number served per unit time). Specifically, customers are considered to originate from an infinite reservoir. They first pass through a server with service rate ~O' vari ance rate ~O' into a storage of finite capacity c . They then pass l through a server with service rate ~l' variance rate ~l' into a storage of capacity c ' etc., until finally, after passing through an nth server, 2 they go into an infinite reservoir (disappear). If any jth storage become , n , the service at the j-lth server is interrupted full j = 1, 2, and, of course, if a jth storage becomes empty the jth server is inter rupted; otherwise, services work at their maximum rate. 428 pp. Englisch. Nº de ref. del artículo: 9783540095521
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Approximate Behavior of Tandem Queues
Publicado por
Springer Berlin Heidelberg, 1979
ISBN 10: 3540095527
ISBN 13: 9783540095521
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Condición: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. The following monograph deals with the approximate stochastic behavior of a system consisting of a sequence of servers in series with finite storage between consecutive servers. The methods employ deterministic queueing and diffusion approximations which ar. Nº de ref. del artículo: 4880523
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Approximate Behavior of Tandem Queues
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Approximate Behavior of Tandem Queues
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Condición: New. Print on Demand pp. 428 44 Figures, 67:B&W 6.69 x 9.61 in or 244 x 170 mm (Pinched Crown) Perfect Bound on White w/Gloss Lam, Nº de ref. del artículo: 50968151
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