2006Unpublished venueRequires access

A Decomposition Method for Petri Net Based on the Index of Transitions

Qingle Zeng

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Abstract

By defining the index function of transitions,a new decomposition method for Petri net is presented,with which the decomposed sub net systems are all T-nets.The structural and behavior properties during the decomposition process are analyzed with details,and it is proved that the original system can be obtained by the communion composi- tion of the decomposed subnets.The conclusions and methods will benefit modeling and analyzing the physical systems based on Petri net.

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What this paper is about

By defining the index function of transitions,a new decomposition method for Petri net is presented,with which the decomposed sub net systems are all T-nets.The structural and behavior properties during the decomposition process are analyzed with details,and it is proved that the original system can be obtained by the communion composi- tion of the decomposed subnets.The conclusions and methods will benefit modeling and analyzing the physical systems based on Petri net.

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Available abstract

By defining the index function of transitions,a new decomposition method for Petri net is presented,with which the decomposed sub net systems are all T-nets.The structural and behavior properties during the decomposition process are analyzed with details,and it is proved that the original system can be obtained by the communion composi- tion of the decomposed subnets.The conclusions and methods will benefit modeling and analyzing the physical systems based on Petri net.

Key concepts: Petri net, Computer science, Decomposition, Net (polyhedron), Decomposition method (queueing theory), Function (biology), Process (computing), Functional decomposition

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