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Stochastic Process Models for Packet/Analytic-Based Network Simulations
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Proceedings of the 22nd Workshop on Principles of Advanced and Distributed Simulation table of contents
Pages 72-79  
Year of Publication: 2008
ISBN ~ ISSN:1087-4097 , 978-0-7695-3159-5
Authors
Publisher
IEEE Computer Society  Washington, DC, USA
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DOI Bookmark: 10.1109/PADS.2008.21

ABSTRACT

We present our preliminary work that develops a new approach to hybrid packet/analytic network simulations for improved network simulation fidelity, scale, and simulation efficiency. Much work in the literature addresses this topic, including [10] [11] [8] [12] [13] and others. Current approaches rely upon models, which we refer to in this paper as Deterministic Fluid Models [9] [12], to address the analytic modeling aspects of these hybrid simulations. Instead we draw upon an extensive literature on stochastic models of queues and (eventually) networks of queues to implement a hybrid stochastic model/packet network simulation. We will refer to our approach as Stochastic Fluid Models throughout this paper. We outline our approach, present test cases, and present simulation results comparing the measured queue metrics from our approach for hybrid simulation to those of a deterministic fluid model hybrid simulation and a full packet–level simulation. We also discuss plans for future areas of research on this approach.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
Cooper, R., Introduction to Queueing Theory, North-Holland, Oxford, 1981.
 
2
Riley, G., The Georgia Tech Simulation Tool, http://maniacs.ece.gatech.edu/ 2008.
 
3
Heyman, D., A Diffusion Model Approximation for the GI/G/1 Queue in Heavy Traffic, Bell Labs Technical Journal, Vol. 54, No. 9, November 1975.
 
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Liu, B., Guo, Y., Kurose, J., Towsley, D. and W. Gong, Fluid Simulation of Large Scale Networks: Issues and Tradeoffs, PDPTA, 1999.
 
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Mitra, D., Stochastic theory of a fluid model of producers and consumers coupled by a buffer, Adv. in Appl. Prob., Vol. 20, 1988.
 
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13
Gu, Y., Liu, Y. and D. Towsley, On Integrating Fluid Models with Packet Simulation, IEEE INFOCOM'04, 2004.
 
14
Whitt, W. Heavy Traffic Limit Theorems for Queues: A Survey, Mathematical Methods in Queueing Theory, Proceedings of a Conference at Western Michigan University, Lecture Notes in Economics and Mathematical Systems, No. 98, Springer-Verlag, New York, 1974, pp. 307-350.

Collaborative Colleagues:
Robert G. Cole: colleagues
George Riley: colleagues
Derya Cansever: colleagues
William Yurcik: colleagues