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Titlebook: Computer Networks and Systems; Queueing Theory and Thomas G. Robertazzi Textbook 2000Latest edition Springer Science+Business Media New Yo

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书目名称Computer Networks and Systems
副标题Queueing Theory and
编辑Thomas G. Robertazzi
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图书封面Titlebook: Computer Networks and Systems; Queueing Theory and  Thomas G. Robertazzi Textbook 2000Latest edition Springer Science+Business Media New Yo
描述Statistical performance evaluation has assumed an increasing amount of importance as we seek to design more and more sophisticated communication and information processing systems. The ability to predict a proposed system‘s per­ formance before one constructs it is an extremely cost effective design tool. This book is meant to be a first-year graduate level introduction to the field of statistical performance evaluation. It is intended for people who work with sta­ tistical performance evaluation including engineers, computer scientists and applied mathematicians. As such, it covers continuous time queueing theory (chapters 1-4), stochastic Petri networks (chapter 5), discrete time queueing theory (chapter 6) and recent network traffic modeling work (chapter 7). There is a short appendix at the end of the book that reviews basic probability theory. This material can be taught as a complete semester long course in performance evalua­ tion or queueing theory. Alternatively, one may teach only chapters 2 and 6 in the first half of an introductory computer networking course, as is done at Stony Brook. The second half of the course could use a more protocol oriented text such as ones by
出版日期Textbook 2000Latest edition
关键词CSMA/CD protocol; Probability theory; computer network; queueing theory; switch
版次3
doihttps://doi.org/10.1007/978-1-4612-1164-8
isbn_softcover978-1-4612-7029-4
isbn_ebook978-1-4612-1164-8
copyrightSpringer Science+Business Media New York 2000
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Networks of Queues,r for open networks in 1957 and later generalized in [JACK 64]. In 1967, W. J. Gordon and G. F. Newell [GORD] demonstrated the existence of the product form solution for closed networks. In 1975 F. Baskett, K. M. Chandy, R. R. Muntz and F. G. Palacios [BASK 75] generalized the families of queueing networks known to have the product form solution.
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