Lattice path approach for busy period density of M/G/1 queues using C3 Coxian distribution

Author:

Agarwal Manju,Sen Kanwar,Borkakaty Bidisha

Publisher

Elsevier BV

Subject

Applied Mathematics,Modeling and Simulation

Reference46 articles.

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2. Stochastic process occurring in the theory of queues and their analysis by the method of Markov chains;Kendall;Ann. Math. Statist.,1953

3. The analysis of non-Markovian stochastic processes by the inclusion of supplementary variables;Cox;Proc. Cambridge Philos. Soc.,1955

4. Elements of Queueing Theory with Applications;Saaty,1962

5. A single server queue with feedback;Takács;Bell Syst. Tech. J.,1963

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1. From traditional to lattice paths approach: A review on performance of M/G/1 queueing systems;INTERNATIONAL CONFERENCE ON SCIENCE AND APPLIED SCIENCE (ICSAS) 2021;2022

2. Busy period density of M/ C 2 b /1 queueing system through lattice path approach: a special case;Journal of Physics: Conference Series;2019-05-01

3. Busy Period Analysis of $$\textit{GI/G/c}$$GI/G/c and $$\textit{MAP/G/c}$$MAP/G/c Queues;Performance Prediction and Analytics of Fuzzy, Reliability and Queuing Models;2018-08-27

4. Lattice path approach for busy period density of GIa/Gb/1 queues using C2 Coxian distributions;Applied Mathematical Modelling;2010-06

5. Busy period analysis of C2/C2b/1 queue: Lattice path approach;Mathematical and Computer Modelling;2009-10

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