DocumentCode
3441869
Title
Combining deterministic and stochastic Petri net and product-form queueing network models for evaluating gracefully degradable systems
Author
Lindemann, Christoph ; Hommel, Günter
Author_Institution
Inst. fur Tech. Inf., Tech. Univ. Berlin, Germany
fYear
1991
fDate
13-16 May 1991
Firstpage
880
Lastpage
884
Abstract
An approach is introduced for determining the performability of repairable degradable systems based on combining deterministic and stochastic Petri nets and product-form queuing network models. The novel feature of the proposed modeling technique lies in its detailed representation of the transient behavior during a reconfiguration process. The reconfiguration time of a task and the rebooting time of a processor are represented in the model as deterministic delays. A hierarchical decomposition method is used in order to reduce the computational effort of the solution. The employment of this decomposition technique leads to an exact solution because there is no interaction between a flow-equivalent transition and the complementary subnet of the aggregated DSPN (deterministic and stochastic Petri nets)
Keywords
Petri nets; delays; fault tolerant computing; queueing theory; stochastic systems; system recovery; transients; deterministic Petri nets; deterministic delays; flow-equivalent transition; gracefully degradable systems; hierarchical decomposition method; performability; product-form queuing network models; rebooting time; reconfiguration process; repairable degradable systems; stochastic Petri net; transient behavior; Degradation; Delay effects; Employment; Performance evaluation; Petri nets; Power system modeling; Robots; Stochastic processes; Stochastic systems; Storage area networks;
fLanguage
English
Publisher
ieee
Conference_Titel
CompEuro '91. Advanced Computer Technology, Reliable Systems and Applications. 5th Annual European Computer Conference. Proceedings.
Conference_Location
Bologna
Print_ISBN
0-8186-2141-9
Type
conf
DOI
10.1109/CMPEUR.1991.257508
Filename
257508
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