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A central-limit-theorem version ofL=?w · Study

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ArticleA central-limit-theorem version ofL=?w

Peter W. Glynn1986

Article1986

A central-limit-theorem version ofL=?w

Peter W. Glynn · Ward Whitt

54 citations·0/0 files stored·Queueing Systems

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Advanced Queuing Theory Analysis Probability and Statistical Research Probability and Risk Models

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References

1961A Proof for the Queuing Formula: L = λ W 1986Comparison Methods for Queues and Other Stochastic Models.1984Comparison Methods for Queues and Other Stochastic Models 1970Multiple channel queues in heavy traffic. II: sequences, networks, and batches 1974Technical Note—A Last Word on L = λW

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1993Diffusion approximations for open queueing networks with service interruptions 1989Sample-path analysis of processes with imbedded point processes 1987Sufficient conditions for functional-limit-theorem versions ofL = ?W 2021A survey of parameter and state estimation in queues 2013Statistical Analysis with Little's Law 1988A Light-Traffic Approximation for Single-Class Departure Processes from Multi-Class Queues 1994Fluid limits and diffusion approximations for networks of multi-server queues in heavy traffic 1994Unstable Asymptotics for Nonstationary Queues

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Year1986

Typearticle

Published1986-09-01

VenueQueueing Systems

ISSN-L0257-0130

Languageen

Citations54

Files0 public / 0

ShelfAdvanced Queuing Theory Analysis

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doi10.1007/bf01536188

openalex_workW1481778483

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