Proceedings of the ACM '81 Conference on - ACM 81 1981
DOI: 10.1145/800175.809851
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Queueing theory

Abstract: Queueing theory has become an important subject to computer scientists because it forms the mathematical basis for research in computer system perlormance evaluation. This tutorial will attempt to explain the elements of queueing theory so that the audience will understand (I) the kind of assumptions usually made in the construction of queueing models, (2) the kind of mathematical tools ordinarily used in queueing theory, and (3) the strengths and limitations of queueing theory in the design and analysis of co… Show more

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Cited by 100 publications
(30 citation statements)
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“…It is the formal study of waiting lines which has now become an area of scientific inquiry, sub-discipline within operations research (COPE et al, 2011). (COOPER, 1990;COPE et al 2011;CHOWDHURRY, 2013;RAMAKRISHNA;MOHAMEDHUSIEN, 2015). Erlang is claimed to have derived several important formulas for teletraffic engineering that today bore his name.…”
Section: Theoretical Backgroundmentioning
confidence: 99%
“…It is the formal study of waiting lines which has now become an area of scientific inquiry, sub-discipline within operations research (COPE et al, 2011). (COOPER, 1990;COPE et al 2011;CHOWDHURRY, 2013;RAMAKRISHNA;MOHAMEDHUSIEN, 2015). Erlang is claimed to have derived several important formulas for teletraffic engineering that today bore his name.…”
Section: Theoretical Backgroundmentioning
confidence: 99%
“…In general, a queue can be defined as a waiting line (like customers waiting at a bank office) [33]. Queueing Theory deals with the analysis of waiting lines where customers wait to receive a service [29], [20].…”
Section: Queueing Theory Approachmentioning
confidence: 99%
“…A queueing model is an abstract description of such a system. Typically, a queueing model represents the following aspects [33]:…”
Section: Queueing Theory Approachmentioning
confidence: 99%
“…. , I, is generated independently from a queuing distribution of an M/M/1 queue of the following form [11] P (X i > x) = u i exp(−v of 5 after normalizing each projection, is used for µ to calculate the L 2 distance and the integrals are approximated by using Monte-Carlo methods.…”
Section: Network Delay Tomography Using Mixture Modeling Of Link Delaysmentioning
confidence: 99%