Computer and Communication System Performance Modelling
Peter King(Author)
Prentice-Hall (Publisher)
Published in January 1989
Book
Paperback/Softback
256 pages
978-0-13-163065-9 (ISBN)
Description
"Computer and Communications Systems Performance Modelling" provides an introduction to the field of quantitative analysis of computer and communication systems performance and introduces some of the more powerful mathematical tools for analysing queuing systems, referring to realistic examples where appropriate. The author introduces Kendall's (extended) notation for describing queuing systems and the sample path arguments that lead to Little's result; reviews the elements of probability theory; provides a brief introduction to the theory of stochastic processing, in particular Markov processes, which play a central role in the analyses presented; examines simple MM1 queues in detail, starting with the time-dependent formulation and leading on to the steady state solution; considers multi-server Markovian queues - the analysis of MMI queues is extended to MMc queues and taken to the limit as a study of MMoo queues; discusses queues in which the service times can be generally distributed, and three different approaches which are used to derive the Pollaczek-Khintchine formula; and discusses systems which are unreliable and have servers that break down and can be repaired.
More details
Language
English
Place of publication
Harlow
United Kingdom
Publishing group
Pearson Education Limited
Target group
College/higher education
Illustrations
Illustrations
Dimensions
Height: 236 mm
Width: 174 mm
Weight
396 gr
ISBN-13
978-0-13-163065-9 (9780131630659)
Copyright in bibliographic data is held by Nielsen Book Services Limited or its licensors: all rights reserved.
Schweitzer Classification
Other editions
Previous edition
Book
01/1989
Longman Higher Education
€52.00
Article exhausted; check for reprint
Content
Probability theory; stochastic processes; simple queues; MG1 queues; queues with breakdowns; priority queues; busy periods and waiting time distributions of queues; multiple-server queues; networks and queues; computational algorithms for product form queuing networks; numerical solution of queuing models; local area networks.