2003
DOI: 10.1007/3-540-44919-1_20
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Reactive Petri Nets for Workflow Modeling

Abstract: Abstract. Petri nets are widely used for modeling and analyzing workflows. Using the token-game semantics, Petri net-based workflow models can be analyzed before the model is actually used at run time. At run time, a workflow model prescribes behavior of a reactive system (the workflow engine). But the token-game semantics models behavior of closed, active systems. Thus, the token-game semantics behavior of a Petri net-based workflow model will differ considerably from its behavior at run time. In this paper w… Show more

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Cited by 35 publications
(23 citation statements)
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References 21 publications
(26 reference statements)
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“…The affinity of the Petri nets formalism to represent such behaviour has contributed to its popularity to be used in the more 'formal spectrum' of CPs research. Petri nets have been used to model such work-flows [5], [7], [18]. Stochastic treatments are popular for looking at resource and time estimation, e.g.…”
Section: A Process Semanticsmentioning
confidence: 99%
“…The affinity of the Petri nets formalism to represent such behaviour has contributed to its popularity to be used in the more 'formal spectrum' of CPs research. Petri nets have been used to model such work-flows [5], [7], [18]. Stochastic treatments are popular for looking at resource and time estimation, e.g.…”
Section: A Process Semanticsmentioning
confidence: 99%
“…From law (8), (g where y :∈ h) >x> let(x) is (g >x> let(x)) where y :∈ h, which is g where y :∈ h, using induction on g >x> let(x).…”
Section: ∆ S | R Mmentioning
confidence: 99%
“…Um MPN-EKD é uma quíntupla (I, P, C, Q, A): -I é um conjunto fi nito de inf-set (conjunto de informações); -P é um conjunto fi nito de processos; -C é um conjunto fi nito de conectores lógicos; -Q ∈ C → {AND, OR} é uma função que mapeia cada conector dentro de um tipo de conector; Li et al (1993);Ferscha (1994); Merz et al (1995); Schömig e Rau (1995); Ellis e Nutt (1996); Nutt (1996); Wikarski (1996); Oberweis (1997); Aalst (1998); Adam et al (1998); Badouel e Oliver (1998); Dehnert (2003); Aalst e Hee (2002); Eshuis e Dehnert (2003); Grigova (2003); Verbeck et al (2002). Aalst e Hee (2002) A fundamentação matemática fi rme permite algumas conclusões e verifi cações importantes.…”
Section: Introductionunclassified
“…; Mevius e Oberweis (2005); Chen-Burger et al (2002); Chen-Burger (2001); Koubarakis e Plexousakis (2002); Jonkers et al (2003); Taylor e Toft s (2003); Junginger et al (2001); Jonkers et al (2003); Berio e Petit (2003); ChenBurger e Stader (2003); Dehnert (2003); ; ; Aalst (1999).…”
mentioning
confidence: 99%