| 词条 | Flow-equivalent server method |
| 释义 |
In queueing theory, a discipline within the mathematical theory of probability, the flow-equivalent server method (also known as flow-equivalent aggregation technique,[1] Norton's theorem for queueing networks or the Chandy–Herzog–Woo method[2]) is a divide-and-conquer method to solve product form queueing networks inspired by Norton's theorem for electrical circuits.[3] The network is successively split into two, one portion is reconfigured to a closed network and evaluated. Marie's algorithm is a similar method where analysis of the sub-network are performed with state-dependent Poisson process arrivals.[4][5] References1. ^{{Cite journal | last1 = Casale | first1 = G.| title = A note on stable flow-equivalent aggregation in closed networks | doi = 10.1007/s11134-008-9093-6 | journal = Queueing Systems| volume = 60 | issue = 3–4 | pages = 193–202 | year = 2008 | pmid = | url = http://www.doc.ic.ac.uk/~gcasale/content/questa09cmva.pdf| pmc = }} {{Queueing theory}}{{Probability-stub}}2. ^{{Cite journal | last1 = Chandy | first1 = K. M. | authorlink1 = K. Mani Chandy| last2 = Herzog | first2 = U. | last3 = Woo | first3 = L. | title = Parametric Analysis of Queuing Networks | doi = 10.1147/rd.191.0036 | journal = IBM Journal of Research and Development | volume = 19 | pages = 36 | year = 1975 | pmid = | pmc = }} 3. ^{{cite book|first=Peter G.|last=Harrison|authorlink=Peter G. Harrison|first2=Naresh M.|last2=Patel|title=Performance Modelling of Communication Networks and Computer Architectures|publisher=Addison-Wesley|year=1992|pages=249–254|isbn=0-201-54419-9}} 4. ^{{Cite journal | last1 = Marie | first1 = R. A. | doi = 10.1109/TSE.1979.234214 | title = An Approximate Analytical Method for General Queueing Networks | journal = IEEE Transactions on Software Engineering | issue = 5 | pages = 530–538 | year = 1979 | pmid = | pmc = }} 5. ^{{Cite journal | last1 = Marie | first1 = R. A.| title = Calculating equilibrium probabilities for λ(n)/Ck/1/N queues | doi = 10.1145/1009375.806155 | journal = ACM SIGMETRICS Performance Evaluation Review | volume = 9 | issue = 2 | pages = 117 | year = 1980 | pmid = | pmc = }} 1 : Queueing theory |
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