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Retrial Queue Mathematics
Retrials Mathematics
M/G/1 Queue Mathematics
Waiting Time Distribution Mathematics
Gamma distribution Mathematics
Waiting Time Mathematics
Servers Engineering & Materials Science
Moment Mathematics

Research Output 1996 2016

Retrial queueing models in discrete time: a short survey of some late arrival models

Nobel, R. D. 2016 In : Annals of Operations Research. 247, 1, p. 37-63 27 p.

Research output: Contribution to journalArticle

Open Access
Queueing model
Generating function
Performance measures
Probability distribution

Optimal control for an M^X/G/1/N+1 queue with two service modes

Ridder, A. A. N. & Nobel, R. D. 2014 COMPUTATIONAL INTELLIGENCE, CYBER SECURITY AND COMPUTATIONAL MODELS. Krishnan, G. S. S., Anita, R., Lakshmi, R. S., Kumar, M. S., Bonato, A. & Grana, M. (eds.). New Delhi: Springer, p. 47-59 13 p. (Advances in Intelligent Systems and Computing; no. 246)

Research output: Chapter in Book/Report/Conference proceedingChapter

Optimal control
Queueing model

A retrial queueing system with a variable number of active servers

Nobel, R. D. 2007 Mathematical and Computational Models. Nadarajan, R., Anitha, R. & Porkodi, C. (eds.). New Delhi, India: Narosa Publishing House

Research output: Chapter in Book/Report/Conference proceedingChapter

Retrial Queue
M/G/1 Queue
Waiting Time Distribution
Gamma distribution

A discrete-time priority loss/retrial queueing model with two types of traffic

Nobel, R. D. & Moreno, P. 2005 Proceedings of the Korea-Netherlands joint conference on queueing and its applications to telecommunication systems. Choi, B. D. (ed.). Seoul, Korea: Korea University, p. 189-208

Research output: Chapter in Book/Report/Conference proceedingConference contribution