Throughput concavity and response time convexity
Information Processing Letters
An analysis of an approximation algorithm for queueing networks
Performance Evaluation
Bound hierarchies for multiple-class queuing networks
Journal of the ACM (JACM) - The MIT Press scientific computation series
A Clustering Approximation Technique for Queueing Network Models with a Large Number of Chains
IEEE Transactions on Computers
Accuracy, speed, and convergence of approximate mean value analysis
Performance Evaluation
PAM-a noniterative approximate solution method for closed multichain queueing networks
SIGMETRICS '88 Proceedings of the 1988 ACM SIGMETRICS conference on Measurement and modeling of computer systems
A Note on the Computational Cost of the Linearizer Algorithm for Queueing Networks
IEEE Transactions on Computers
Open, Closed, and Mixed Networks of Queues with Different Classes of Customers
Journal of the ACM (JACM)
Mean-Value Analysis of Closed Multichain Queuing Networks
Journal of the ACM (JACM)
Experiments with improved approximate mean value analysis algorithms
Performance Evaluation - Special issue on modelling techniques and tools for performance evaluation
Linearizer: a heuristic algorithm for queueing network models of computing systems
Communications of the ACM
Some Extensions to Multiclass Queueing Network Analysis
Proceedings of the Third International Symposium on Modelling and Performance Evaluation of Computer Systems: Performance of Computer Systems
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We present the solution properties and convergence results of an approximate Mean Value Analysis (MVA) algorithm, the Queue Line (QL) algorithm, for solving separable queueing networks. We formally prove that the QL algorithm is always more accurate than, and yet has the same computational complexity as the Bard-Schweitzer Proportional Estimation algorithm, the most popular approximate MVA algorithm for solving this type of queueing networks.