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- ∞_queue abstract "In queueing theory, a discipline within the mathematical theory of probability, the M/M/∞ queue is a multi-server queueing model where every arrival experiences immediate service and does not wait. In Kendall's notation it describes a system where arrivals are governed by a Poisson process, there are infinitely many servers, so jobs do not need to wait for a server. Each job has an exponentially distributed service time. It is a limit of the M/M/c queue model where the number of servers c becomes very large.The model can be used to model bound lazy deletion performance.".
- ∞_queue thumbnail Mminfinity-statespace.svg?width=300.
- ∞_queue wikiPageID "36674457".
- ∞_queue wikiPageRevisionID "598235354".
- ∞_queue subject Category:Single_queueing_nodes.
- ∞_queue subject Category:Stochastic_processes.
- ∞_queue comment "In queueing theory, a discipline within the mathematical theory of probability, the M/M/∞ queue is a multi-server queueing model where every arrival experiences immediate service and does not wait. In Kendall's notation it describes a system where arrivals are governed by a Poisson process, there are infinitely many servers, so jobs do not need to wait for a server. Each job has an exponentially distributed service time.".
- ∞_queue label "M/M/∞ queue".
- ∞_queue sameAs %E2%88%9E_queue.
- ∞_queue sameAs Q6713465.
- ∞_queue sameAs Q6713465.
- ∞_queue wasDerivedFrom ∞_queue?oldid=598235354.
- ∞_queue depiction Mminfinity-statespace.svg.
