Queuing Theory And Its Applications
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Queuing Theory and Its Applications
Author: Pasquale De Marco
language: en
Publisher: Pasquale De Marco
Release Date: 2025-04-27
**Queuing Theory and Its Applications** provides a comprehensive and up-to-date treatment of applied stochastic processes and queueing theory, with an emphasis on time-averages and long-run behavior. The book demonstrates practical effects of queueing theory including priorities, pooling of queues, and bottlenecks. This book is an ideal resource for senior undergraduate and graduate courses in queueing theory in Operations Research, Computer Science, Statistics, or Industrial Engineering departments. It is also a valuable reference for practitioners in these fields. The book's key features include: * A clear and concise presentation of the fundamental concepts of queueing theory * A wealth of solved examples and exercises to help students and practitioners apply the theory to real-world problems * Coverage of the latest advances in queueing theory, including queueing theory with retrials, queueing theory with batch arrivals, and queueing theory with abandonment * A discussion of queueing theory software, including commercial software, open-source software, and how to develop your own queueing theory software **Queuing Theory and Its Applications** is an essential resource for anyone who wants to learn about or apply queueing theory to improve the performance of systems where customers or requests arrive at a service facility and wait for service. This book will help readers to: * Understand the basic concepts of queueing theory * Analyze the performance of queuing systems * Identify bottlenecks and inefficiencies in queuing systems * Improve the performance of queuing systems **Queuing Theory and Its Applications** is a valuable resource for anyone who wants to learn more about queueing theory and its applications. If you like this book, write a review on google books!
Applications of Queueing Theory
Author: C. Newell
language: en
Publisher: Springer Science & Business Media
Release Date: 2013-03-09
The literature on queueing theory is already very large. It contains more than a dozen books and about a thousand papers devoted exclusively to the subject; plus many other books on probability theory or operations research in which queueing theory is discussed. Despite this tremendous activity, queueing theory, as a tool for analysis of practical problems, remains in a primitive state; perhaps mostly because the theory has been motivated only superficially by its potential applications. People have devoted great efforts to solving the 'wrong problems. ' Queueing theory originated as a very practical subject. Much ofthe early work was motivated by problems concerning telephone traffic. Erlang, in particular, made many important contributions to the subject in the early part of this century. Telephone traffic remained one of the principle applications until about 1950. After World War II, activity in the fields of operations research and probability theory grew rapidly. Queueing theory became very popular, particularly in the late 1950s, but its popularity did not center so much around its applications as around its mathematical aspects. With the refine ment of some clever mathematical tricks, it became clear that exact solutions could be found for a large number of mathematical problems associated with models of queueing phenomena. The literature grew from 'solutions looking for a problem' rather than from 'problems looking for a solution.
Information Technologies and Mathematical Modelling: Queueing Theory and Applications
This book constitutes the refereed proceedings of the 15th International Scientific Conference on Information Technologies and Mathematical Modeling, named after A. F. Terpugov, ITMM 2016, held in Katun, Russia, in September 2016. The 33 full papers presented together with 4 short papers were carefully reviewed and selected from 96 submissions. They are devoted to new results in the queueing theory and its applications, addressing specialists in probability theory, random processes, mathematical modeling as well as engineers dealing with logical and technical design and operational management of telecommunication and computer networks.