Computational analysis of $$GI^{[X]}/D$$-$$MSP^{(a,b)}/1$$ queueing system via RG-factorization-Reference-Cited by-同舟云学术

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Computational analysis of $$GI^{[X]}/D$$-$$MSP^{(a,b)}/1$$ queueing system via RG-factorization

Published:2023-05-18 Issue:1 Volume:98 Page:1-39
ISSN:1432-2994
Container-title:Mathematical Methods of Operations Research
language:en
Short-container-title:Math Meth Oper Res

Author:

Das Kousik,Samanta Sujit Kumar^ORCID

Publisher

Springer Science and Business Media LLC

Subject

Management Science and Operations Research,General Mathematics,Software

Link

https://link.springer.com/content/pdf/10.1007/s00186-023-00816-1.pdf

Reference34 articles.

1. Alfa AS, He Q (2008) Algorithmic analysis of the discrete time $$GI^X/G^Y/1$$ queueing system. Perform Eval 65(9):623–640

2. Bank B, Samanta SK (2021) Performance analysis of a versatile correlated batch-arrival and batch-service queue. Queueing Models and Serv Manag 4(1):1–30

3. Brown SM, Hanschke T, Meents I, Wheeler BR, Zisgen H (2010) Queueing model improves IBM’s semiconductor capacity and lead-time management. Informs J Appl Anal 40(5):397–407

4. Chakravarthy SR, Shruti Rumyantsev A (2021) Analysis of a queueing model with batch Markovian arrival process and general distribution for group clearance. Methodol Comput Appl Probab 23:1551–1579

5. Çinlar E (1975) Introduction to stochastic process. Prentice Hall, New Jersey

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1. Correction to: Computational analysis of GI[X] /D-MSP(a,b) /1 queueing system via RG-factorization;Mathematical Methods of Operations Research;2023-07-13

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