DocumentCode
3322780
Title
Reliability modeling of the MARS system: a case study in the use of different tools and techniques
Author
Kantz, Heinz ; Trivedi, Kishor
Author_Institution
Inst. fur Tech. Inf., Tech Univ., Wien, Austria
fYear
1991
fDate
2-5 Dec 1991
Firstpage
268
Lastpage
277
Abstract
Analytical reliability modeling is a promising method for predicting the reliability of different architectural variants and to perform trade-off studies at design time. However, generating a computationally tractable analytic model implies in general an abstraction and idealization of the real system. Construction of such a tractable model is not an exact science, and as such, it depends on the modeler´s intuition and experience. This freedom can be used in formulating the same problem by more than one approach. Such a N-version modeling approach increases the confidence in the results. In this paper, we analyze the MARS architecture with the dependability evaluation tools SHARPE and SPNP, employing several different techniques including: hierarchical modeling, stochastic Petri nets, folding of stochastic Petri nets, and state truncation. The authors critically examine these techniques for their practicability in modeling complex fault-tolerant computer architectures
Keywords
Petri nets; computer architecture; fault tolerant computing; performance evaluation; MARS architecture; SHARPE; SPNP; computationally tractable analytic model; dependability evaluation; fault-tolerant computer architectures; reliability modeling; state truncation; stochastic Petri nets; Analytical models; Computer aided software engineering; Computer architecture; Fault tolerance; Fault tolerant systems; Mars; Performance analysis; Petri nets; Power system modeling; Stochastic processes;
fLanguage
English
Publisher
ieee
Conference_Titel
Petri Nets and Performance Models, 1991. PNPM91., Proceedings of the Fourth International Workshop on
Conference_Location
Melbourne, Vic.
Print_ISBN
0-8186-2285-7
Type
conf
DOI
10.1109/PNPM.1991.238793
Filename
238793
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