Vacation Queueing Models Theory and Applications

Vacation Queueing Models Theory and Applications by Naishuo Tian, published by Springer US on November 10, 2010, is a comprehensive exploration of vacation queueing models, extending classical queueing theory by incorporating a vacation process. This edition, a softcover reprint of the hardcover first edition from 2006, spans 386 pages and is presented in English. The book systematically discusses various vacation policies, detailing aspects such as vacation start-up rules, termination rules, and duration distributions, thereby enhancing the understanding of waiting line systems.
Readers will find in-depth discussions on different variations of vacation models, including General Service Single Server and Multi-Server Vacation Models, as well as optimization techniques and practical applications in fields like telecommunications, manufacturing, and maintenance activities. The content is structured in a “theorem and proof” format, making it a valuable resource for operations researchers, applied mathematicians, and graduate students in related disciplines. This book aims to provide a realistic and flexible framework for analyzing real-world queueing scenarios, making it relevant for those interested in mathematics, probability, statistics, and operations research.
Official synopsis Publisher
A classical queueing model consists of three parts – arrival process, service process, and queue discipline. However, a vacation queueing model has an additional part – the vacation process which is governed by a vacation policy – and a vacation policy can be characterized by three aspects: 1) vacation start-up rule; 2) vacation termination rule, and 3) vacation duration distribution. Hence, vacation queueing models are an extension of classical queueing theory.
Vacation Queueing Models: Theory and Applications discusses systematically and in detail the many variations of vacation policy. These discussions include: General Service Single Server Vacation Models (Exhaustive and Non-Exhaustive Service Type), General Input Single Server Vacation Models, Markovian Multi-Server Vacation Models, General Input Multi-Server Vacation Models, Optimization in Vacation Models, and Applications of Vacation Models.
By allowing servers to take vacations makes the queueing models more realistic and flexible in studying real-world waiting line systems. Integrated in the book’s discussion are a variety of typical vacation model applications. These applications include call centers with multi-task employees, customized manufacturing, telecommunication networks, maintenance activities, etc. Finally, contents are present in a “theorem and proof” format and it is invaluable reading for operations researchers, applied mathematicians, statisticians; industrial, computer, electrical and electronics, and communication engineers; computer, management scientists; and graduate students in the above disciplines.
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