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- Q17079993 subject Q13292588.
- Q17079993 subject Q7132786.
- Q17079993 subject Q8806217.
- Q17079993 abstract "In queueing theory, a discipline within the mathematical theory of probability, an M/G/k queue is a queue model where arrivals are Markovian (modulated by a Poisson process), service times have a General distribution and there are k servers. The model name is written in Kendall's notation, and is an extension of the M/M/c queue, where service times must be exponentially distributed and of the M/G/1 queue with a single server. Most performance metrics for this queueing system are not known and remain an open problem.".
- Q17079993 wikiPageWikiLink Q1145117.
- Q17079993 wikiPageWikiLink Q1321906.
- Q17079993 wikiPageWikiLink Q13292588.
- Q17079993 wikiPageWikiLink Q17093302.
- Q17079993 wikiPageWikiLink Q1738700.
- Q17079993 wikiPageWikiLink Q176623.
- Q17079993 wikiPageWikiLink Q199691.
- Q17079993 wikiPageWikiLink Q200726.
- Q17079993 wikiPageWikiLink Q230930.
- Q17079993 wikiPageWikiLink Q237193.
- Q17079993 wikiPageWikiLink Q2896016.
- Q17079993 wikiPageWikiLink Q3916814.
- Q17079993 wikiPageWikiLink Q580101.
- Q17079993 wikiPageWikiLink Q5862903.
- Q17079993 wikiPageWikiLink Q623738.
- Q17079993 wikiPageWikiLink Q625303.
- Q17079993 wikiPageWikiLink Q7132786.
- Q17079993 wikiPageWikiLink Q7307228.
- Q17079993 wikiPageWikiLink Q7969085.
- Q17079993 wikiPageWikiLink Q847526.
- Q17079993 wikiPageWikiLink Q8806217.
- Q17079993 comment "In queueing theory, a discipline within the mathematical theory of probability, an M/G/k queue is a queue model where arrivals are Markovian (modulated by a Poisson process), service times have a General distribution and there are k servers. The model name is written in Kendall's notation, and is an extension of the M/M/c queue, where service times must be exponentially distributed and of the M/G/1 queue with a single server.".
- Q17079993 label "M/G/k queue".