DocumentCode
3154268
Title
The application of duals in the analysis of Petri nets
Author
Bass, Lisa ; DeMontluzin, Robert
Author_Institution
Dept. of Comput. Sci., Tulane Univ., New Orleans, LA, USA
fYear
1990
fDate
1-4 Apr 1990
Firstpage
72
Abstract
The closeness algorithm, an algorithm which guides the selection of the best form of either a primal or a dual for further analysis, is presented. The primal refers to the original Petri net, and a dual is a transformation of the primal form of a net. The use of the closeness algorithm is limited to a subclass of Petri nets called free-choice nets, where the primal and dual are both live and safe. The closeness algorithm can be very useful in simplifying the analysis of a Petri net. In the examples given, the time involved in generating all the states of a net is reduced by choosing the form of the net that will produce the fewest states
Keywords
Petri nets; best form; closeness algorithm; dual; free-choice nets; original Petri net; primal; subclass; transformation; Algorithm design and analysis; Application software; Computer science; Petri nets; System recovery;
fLanguage
English
Publisher
ieee
Conference_Titel
Southeastcon '90. Proceedings., IEEE
Conference_Location
New Orleans, LA
Type
conf
DOI
10.1109/SECON.1990.117773
Filename
117773
Link To Document