Queueing Networks and Markov Chains
By G. Bolch, S. Greiner, Hermann de Meer, Kishor S. Trivedi. 2005
877 citations recorded by the source corpus.
Subfields: Management Information Systems
View Paper: https://www.semanticscholar.org/paper/4718cd052c671ab1ea2a2ea6259d54673369b757
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- David M. Nicol
- Kishor S. Trivedi
- William H. Sanders
- Kaiqi Xiong
- Harry G. Perros
- Chee-Wooi Ten
- Simo Särkkä
Citations in the corpus
- Service Performance and Analysis in Cloud Computing (2009, background): “According to Bolch et al. [4] and Perros [17], the response time T is exponentially distributed with the parameter µ(1 − ρ), i.e., its probability distribution function is given by f T (t) = µ(1 − ρ)e −µ(1−ρ)t .”
- Model-based evaluation: from dependability to security (2004, methodology): “1 Markov Reward Models [17], [8], [52] Let fXðtÞ; t 0g be a homogeneous finite state continuous”
- Performance Modeling and Design of Computer Systems: Queueing Theory in Action (2013, neutral): “A comprehensive discussion of the use of MVA for solving both single-class and multi-class product form networks is provided in [23].”
- Scalable Approach to Uncertainty Quantification and Robust Design of Interconnected Dynamical Systems (2011, neutral): “…there are techniques that work best on dynamical systems (such as uncertainty quantification), and other techniques that are more appropriate for probabilistic transition systems (such as Probabilistic Model Checking [3, 4, 55], and performance and reliability analysis using Markov Chains [6]).”