Stochastic Modeling and the Theory of Queues (Prentice-Hall International Series in Industrial and Systems Engineering) | 
enlarge | Author: Ronald W. Wolff Publisher: Prentice Hall Category: Book
List Price: $119.00 Buy New: $106.10 You Save: $12.90 (11%)
New (14) Used (4) from $74.13
Rating: 1 reviews Sales Rank: 302970
Media: Paperback Edition: US ed Pages: 560 Number Of Items: 1 Shipping Weight (lbs): 2.3 Dimensions (in): 9.2 x 7 x 1.5
ISBN: 0138466920 Dewey Decimal Number: 519.2 EAN: 9780138466923
Publication Date: February 10, 1989 Availability: Usually ships in 1-2 business days Shipping: International shipping available Condition: Brand new item. Over 4 million customers served. Order now. Selling online since 1995. Few left in stock - order soon. Code: P20081231120739H
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| Editorial Reviews:
Product Description An integrated and up-to-date treatment of applied stochastic processes and queueing theory, with an emphasis on time-averages and long-run behavior. Theory demonstrates practical effects, such as priorities, pooling of queues, and bottlenecks. Appropriate for senior/graduate courses in queueing theory in Operations Research, Computer Science, Statistics, or Industrial Engineering departments. (vs. Ross, Karlin, Kleinrock, Heyman)
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| Customer Reviews:
Stochastic Modelling March 24, 2000 Sai Shankar Nandagopalan (Tarrytown, New York United States) 8 out of 11 found this review helpful
THis book deal comprehensively about stochastic process and queues. The book starts with refreshing probability theory. It has indepth details about renewal theory, explanation of renewal theorems & regenerative processes. Examples for those processes are also well said. Then the book turns its attention to Discrete Time Markov Chains and has carried out indepth explanation for DTMC with suitable examples and the excercises are really a fun to solve. Then the author turns his attention to Continuous TIme Markov Process and explains in detail about CTMC with examples. Queueing theory is dealt with by giving treatment to Markovian queues first, then to M/G/1, G/M/1 and G/G/1. Also queues in tandem are well discussed.
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