Sojourn Time Distribution in Fluid Queues

Author:

Deiana EleonoraORCID,Latouche Guy,Remiche Marie-Ange

Publisher

Springer International Publishing

Reference9 articles.

1. Asmussen, S.: Applied Probability and Queues. Springer, New York (2003). https://doi.org/10.1007/b97236

2. Bean, N.G., O’Reilly, M., Taylor, P.: Algorithms for return probabilities for stochastic fluid flows. Stoch. Models 21(1), 149–184 (2005)

3. Horvàth, G., Horvàth, I., Almousa, S.A.D., Telek, M.: Numerical inverse Laplace transformation by concentrated matrix exponential distributions. In: Hautphenne, S., O’Reilly, M., Poloni, F. (eds.) Proceedings of the Tenth International Conference on Matrix-Analytic Methods in Stochastic Models, pp. 37–40 (2019). iSBN 978-0-646-99825-1 (Electronic version)

4. Horváth, G., Telek, M.: Sojourn times in fluid queues with independent and dependent input and output processes. Perform. Eval. 79, 160–181 (2014)

5. Kobayashi, H., Mark, B.L.: System Modeling and Analysis: Foundations of System Performance Evaluation, 1st edn. Prentice Hall Press, Upper Saddle River (2008)

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1. Sojourn Time in a Markov Driven Fluid Queue with Finite Buffer;Computer Performance Engineering and Stochastic Modelling;2023

2. The CME method;ACM SIGMETRICS Performance Evaluation Review;2022-06-02

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