2021
DOI: 10.1017/9781108233217
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Scheduling and Control of Queueing Networks

Abstract: Applications of queueing network models have multiplied in the last generation, including scheduling of large manufacturing systems, control of patient flow in health systems, load balancing in cloud computing, and matching in ride sharing. These problems are too large and complex for exact solution, but their scale allows approximation. This book is the first comprehensive treatment of fluid scaling, diffusion scaling, and many-server scaling in a single text presented at a level suitable for graduate student… Show more

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Cited by 8 publications
(3 citation statements)
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“…The diffusion limits, which are obtained from the convergence in distribution similarly to (18), [61,Sec. 3.1], are…”
Section: G Performance Parameter: Delay δ F (T)mentioning
confidence: 99%
“…The diffusion limits, which are obtained from the convergence in distribution similarly to (18), [61,Sec. 3.1], are…”
Section: G Performance Parameter: Delay δ F (T)mentioning
confidence: 99%
“…Among the most important terms that comprise the queuing theory [24][25][26] are "Customers," which refer to the entity that arrives at the system, such as: Cars waiting at a traffic light, machines waiting to be repaired, airplanes waiting to land, among others. "Arrivals" refers to the number of customers arriving at the service facility.…”
Section: Queuing Theory Kendall's Notationmentioning
confidence: 99%
“…As opposed to that under (A5), much research has gone into finding scheduling policies that stabilize the network. For general MCQN such policies exist, see for example [6,35] and references therein. In the case of generalized Jackson networks (single class meaning that |C j | = 1 for all servers j), under (A5) and (A6) networks are stable, see for example [2].…”
Section: Structural Network Assumptionsmentioning
confidence: 99%