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Little's law
Known as:
Little's lemma
, Queueing formula
, Little's Formula
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In queueing theory, a discipline within the mathematical theory of probability, Little's result, theorem, lemma, law or formula is a theorem by John…
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Related topics
Related topics
7 relations
Erlang (unit)
Pollaczek–Khinchine formula
Preemption (computing)
Queuing delay
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Broader (2)
Operations research
Queueing theory
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2018
2018
A central-limit-theorem version of the periodic Little’s law
W. Whitt
,
Xiaopei Zhang
Queueing Syst. Theory Appl.
2018
Corpus ID: 26367566
We establish a central-limit-theorem (CLT) version of the periodic Little’s law (PLL) in discrete time, which complements the…
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2013
2013
Little Silver Boro
Reporting
2013
Corpus ID: 79914392
2009
2009
The impact of production time variability on make-to-stock queue performance
Nima Sanajian
,
Barış Balcıog̃lu
European Journal of Operational Research
2009
Corpus ID: 3233154
2006
2006
진료예약콜센터의 인력 배치 최적화 연구
김성문
,
나정은
2006
Corpus ID: 75112815
Call center staffing problems have often relied upon queueing models, which are traditionally used to compute average call…
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2005
2005
Reexamination of processing time uncertainty
Q. Cao
,
J. Wayne Patterson
,
Xue Bai
European Journal of Operational Research
2005
Corpus ID: 27663085
2001
2001
A new procedure to estimate waiting time in GI/G/2 system by server observation
Jaejin Jang
,
Jungdae Suh
,
C. Liu
Computers & Operations Research
2001
Corpus ID: 30712427
1991
1991
The general distributional Little's law and its applications
D. Bertsimas
,
D. Nakazato
1991
Corpus ID: 1690025
We generalize the well-known Little's law E[L] = AE[W] to a distributional form: L _ N (W), where N (t) is the number of renewals…
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1986
1986
A central-limit-theorem version ofL=λw
P. Glynn
,
W. Whitt
Queueing Syst. Theory Appl.
1986
Corpus ID: 6991442
Underlying the fundamental queueing formulaL=λW is a relation between cumulative processes in continuous time (the integral of…
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1966
1966
Communications to the Editor—Generalization of a Queueing Theorem of Palm to Finite Populations
C. C. Sherbrooke
1966
Corpus ID: 62580737
The purpose of this note is to point out that the proof in Appendix 1 of Feeney and Sherbrooke [Feeney, G. J., C. C. Sherbrooke…
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1951
1951
A NEW BETATRON CONTAINING LITTLE IRON
Braunbek
1951
Corpus ID: 118854568
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