Approximations for the M/G/m Queue

DOI10.1287/opre.26.3.510zbMath0379.60092OpenAlexW2166005686MaRDI QIDQ4158290

Per Hokstad

Publication date: 1978

Published in: Operations Research (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1287/opre.26.3.510

Mathematics Subject Classification ID

Queueing theory (aspects of probability theory) (60K25)

Related Items (25)

Approximations for multi-server queues: System interpolations ⋮ An \(M/G/2\) queue where customers are served subject to a minimum violation of FCFS queue discipline ⋮ Maximum entropy two-station cyclic queues with multiple general servers ⋮ On the inapproximability of \(M/G/K\): Why two moments of job size distribution are not enough ⋮ Threshold properties of the \(M/M/1\) queue under T-policy with applications ⋮ Approximations for the delay probability in the \(M/G/s\) queue ⋮ Analysis of the stationary \(E_ k/C_ 2/s\) queueing system ⋮ Predicting the performance of queues -- a data analytic approach ⋮ Special products and uncertainty in production/inventory systems ⋮ On Markov-Krein characterization of the mean waiting time in \(M/G/K\) and other queueing systems ⋮ Performance analysis approximation in a queueing system of type \(M/G/1\) ⋮ Dynamized routing policies for minimizing expected waiting time in a multi-class multi-server system ⋮ Performance bounds for the effectiveness of pooling in multi-processing systems ⋮ A multi-station system for reducing congestion in high-variability queues ⋮ Approximations for the \(M/GI/N +GI\) type call center ⋮ Average waiting time of customers in an \(M/D/k\) queue with nonpreemptive priorities. ⋮ A novel server-side proxy caching strategy for large-scale multimedia applications ⋮ Design of manufacturing systems using queueing models ⋮ An approximation manpower planning model for after-sales field service support ⋮ An approximation for multi-server queues with deterministic reneging times ⋮ Queueing models for a flexible machining station. I: The diffusion approximation ⋮ Equivalence relations in the approximations for the \(M/G/s/s+r\) queue. ⋮ Approximate solution for multi-server queueing systems with Erlangian service times ⋮ Some properties of the delay probability in \(M/M/s/s+c\) systems ⋮ Bounds for the mean queue length of the \(M/K_ 2/m\) queue

This page was built for publication: Approximations for the M/G/m Queue