Matching observed behavior and modeled behavior: An approach based on Petri nets and integer programming

2006 ◽  
Vol 42 (3) ◽  
pp. 1843-1859 ◽  
Author(s):  
Wil M.P. van der Aalst
2006 ◽  
Vol 30 (2) ◽  
pp. 143-176 ◽  
Author(s):  
Victor Khomenko ◽  
Maciej Koutny

2014 ◽  
Vol 2014 ◽  
pp. 1-12
Author(s):  
Lida Dong ◽  
Tianyang Chi ◽  
Chengcheng Zhu ◽  
Jun Yin

Mixed integer programming (MIP) is an important technique to verify the liveness property of sequential flexible manufacturing systems (FMS) modeled by Petri nets. When there are some fully flexible routings in FMS, the existing MIP-based methods are not suitable for testing their liveness. This paper defines a subclass of S*PR nets firstly, namely, OSC-S*PR nets, and concludes that an OSC-S*PR net is live if there exist no non-max′-controlled siphons. Accordingly, determining whether or not an OSC-S*PR net is live can also be realized by using standardized mixed integer programming (MIP) tools. Furthermore, the liveness property of S*PR nets can be tested in two steps: first, for a given S*PR net, constructing an OSC-S*PR net to ensure that if the latter is live then the former must be live; second, testing liveness of the constructed OSC-S*PR net by the aforementioned MIP-based algorithm. In the end, the performance of the method is demonstrated by an application of FMS.


Author(s):  
Edelma Rodriguez-Perez ◽  
Ernesto Lopez-Mellado

One of the ways to perform the reverse engineering of a reactive system is to analyze the model of such a system. However, this model could not exist, or the documentation could not be updated; then a model that describes the current behavior of the system has to be built. Automated modelling of reactive discrete event processes can be achieved through identification techniques, which yield suitable discrete event models from the observed behavior in the form of input-output sequences. This chapter presents an overview of input-output identification techniques that build Petri net models.


Author(s):  
Shouguang Wang ◽  
Wenli Duo ◽  
Xin Guo ◽  
Xiaoning Jiang ◽  
Dan You ◽  
...  

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