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Mohamed Boualem

Researcher at University of Béjaïa

Publications -  26
Citations -  177

Mohamed Boualem is an academic researcher from University of Béjaïa. The author has contributed to research in topics: Retrial queue & Queue. The author has an hindex of 7, co-authored 24 publications receiving 136 citations.

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Stochastic inequalities for M/G/1 retrial queues with vacations and constant retrial policy

TL;DR: This paper considers an M/G/1 retrial queue with vacations and derives several stochastic comparison properties in the sense of strong Stochastic ordering and convex ordering and provides simple insensitive bounds for the stationary queue length distribution.
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Performance and economic analysis of a single server feedback queueing model with vacation and impatient customers

TL;DR: In this investigation, a single server M/M/1/N feedback queueing system with vacation, balking, reneging and retention of reneged customers is analyzed and the steady state probabilities of the number of customers in the system are derived.
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Analysis of a single server batch arrival unreliable queue with balking and general retrial time

TL;DR: This model has a potential applications in various fields, such as in the cognitive radio network and the manufacturing systems, and some important performance measures, stochastic decomposition property of the system size distribution and the reliability indices are obtained.
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Insensitive Bounds for the Stationary Distribution of a Single Server Retrial Queue with Server Subject to Active Breakdowns

TL;DR: The paper addresses monotonicity properties of the single server retrial queue with no waiting room and server subject to active breakdowns to place in a prominent position the insensitive bounds for the stationary distribution of the embedded Markov chain related to the model in the study.
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Stochastic Approximations and Monotonicity of a Single Server Feedback Retrial Queue

TL;DR: In this article, the authors focus on stochastic comparison of the Markov chains to derive some qualitative approximations for an retrial queue with a Bernoulli feedback.