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OPEDo: a tool framework for modeling and optimization of stochastic models
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Source ACM International Conference Proceeding Series; Vol. 180 archive
Proceedings of the 1st international conference on Performance evaluation methodolgies and tools table of contents
Pisa, Italy
SESSION: Work in progress session: tools table of contents
Article No. 61  
Year of Publication: 2006
ISBN:1-59593-504-5
Authors
Peter Buchholz  Universität Dortmund, Dortmund, Germany
Dennis Müller  Universität Dortmund, Dortmund, Germany
Peter Kemper  Universität Dortmund, Dortmund, Germany
Axel Thümmler  Universität Dortmund, Dortmund, Germany
Publisher
ACM  New York, NY, USA
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ABSTRACT

A model-based design of systems requires appropriate tool support in many ways. It requires a modeling notation that suits the application problem, a set of analysis techniques that provide qualitative and/or quantitative results, and finally some optimization methods that help a designer to make appropriate design decisions. The challenge is to integrate those components into a homogenous framework such that a model based design takes advantage from synergy effects that result from a sophisticated combination of modeling formalism, analysis and optimization technique. In this paper, we present OPEDo, a tool framework that integrates modeling tools and analysis engines with state-of-the-art optimization methods. With respect to modeling, it contains the ProC/B editor for specifying open process-oriented simulation models, the APNN Toolbox for modeling with stochastic Petri nets, and OMNet++, for modeling using a simulation language. OPEDo provides analysis techniques for stochastic models based on discrete event simulation, based on queueing network analysis and numerical analysis techniques for continuous time Markov chains with the help of HIT, OMNeT++, and APNN Toolbox. Optimization of stochastic models has particular challenges due to the cost of model evaluation and the precision of results that can be achieved, so OPEDo contains specially adjusted variants of a variety of optimization methods, which includes response surface methodology, evolutionary strategies, genetic algorithms, and Kriging metamodeling techniques.


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.

 
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P. Buchholz and P. Kemper. Optimization of Markov models with evolutionary strategies based on exact and approximate analysis techniques. Technical report, Submitted for publication, 2006.
 
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P. Buchholz, D. Müller, and A. Thümmler. Optimization of process chain models with Response Surface Methodology and the ProC/B toolset. In H. Günther, D. Mattfeld, and L. Suhl, editors, Entscheidungsunterstützende Systeme in Supply Chain Management und Logistik, pages 551--573. Physica-Verlag, 2005.
 
6
 
7
 
8
 
9
 
10
G. Jungman and D. B. Gough. GSL homepage, http://www.gnu.org/software/gsl/.
 
11
 
12
 
13
L. Koenig and A. Law. A procedure for selecting a subset of size m containing the l best of k independent normal populations, with applications to simulation. Communications in Statistics Simulation and Computation, 14:719--734, 1985.
 
14
 
15
R. Li and A. Sudjianto. Analysis of computer experiments using penalized likelihood in Gaussian Kriging models.
 
16
D. Menasce, V. Almeida, and L. Dowdy. Performance by Design. Pearson Education, Inc., 2004.
 
17
R. H. Myers and D. C. Montgomery. Response Surface Methodology. Wiley, 2002.
 
18
Y. Rinott. On two-stage selection procedures and related probability-inequalities. In Communications in Statistics Theory and Methods A7, pages 799--811, 1978.
 
19
T. J. Santner, B. J. Williams, and W. Notz. Design and Analysis of Computer Experiments. Springer, 2003.
 
20
21
 
22
 
23
A. Varga. OMNeT++, http://www.omnetpp.org.
 
24
D. H. Wolpert and W. G. Macready. No free lunch theorems for optimization. IEEE Transactions on Evolutionary Computation, 1(1):67--82, April 1997.

Collaborative Colleagues:
Peter Buchholz: colleagues
Dennis Müller: colleagues
Peter Kemper: colleagues
Axel Thümmler: colleagues