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Transient behavior of the Halfin–Whitt diffusion · Study

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ArticleTransient behavior of the Halfin–Whitt diffusion

Johan S. H. van Leeuwaarden2011

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Articlebronze2011

Transient behavior of the Halfin–Whitt diffusion

Johan S. H. van Leeuwaarden · Charles Knessl

16 citations·0/0 files stored·Stochastic Processes and their Applications

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Advanced Queuing Theory Analysis Stochastic processes and statistical mechanics Probability and Risk Models

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References

2003Telephone Call Centers: Tutorial, Review, and Research Prospects 1983The Single Server Queue 1981Heavy-Traffic Limits for Queues with Many Exponential Servers 2002Designing a Call Center with Impatient Customers 2004Dimensioning Large Call Centers 1958Many server queueing processes with Poisson input and exponential service times 2009The G/GI/N queue in the Halfin–Whitt regime 1951The Life and Works of A. K. Erlang.

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2020Join-the-Shortest Queue diffusion limit in Halfin–Whitt regime: Sensitivity on the heavy-traffic parameter 2015Transient analysis of the Erlang A model

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2019Economies-of-Scale in Many-Server Queueing Systems: Tutorial and Partial Review of the QED Halfin--Whitt Heavy-Traffic Regimearticle · 7 shared references 2008Corrected asymptotics for a multi-server queue in the Halfin-Whitt regimearticle · 7 shared references 2013Diffusion Approximations for G/M/n + GI Queues with State-Dependent Service Ratesarticle · 7 shared references 2011Refining Square-Root Safety Staffing by Expanding Erlang Carticle · 6 shared references 2011State Space Collapse in Many-Server Diffusion Limits of Parallel Server Systemsarticle · 6 shared references 2012Multiclass multiserver queueing system in the Halfin–Whitt heavy traffic regime: asymptotics of the stationary distributionarticle · 6 shared references

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Year2011

Typearticle

Published2011-04-14

VenueStochastic Processes and their Applications

ISSN-L0304-4149

Languageen

Citations16

Files0 public / 0

ShelfAdvanced Queuing Theory Analysis

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doi10.1016/j.spa.2011.03.007

openalex_workW2034203409

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