Reduction Rules for Colored Workflow Nets
Javier Esparza, Philipp Hoffmann

TL;DR
This paper introduces reduction rules for Colored Workflow nets that preserve both soundness and data flow semantics, enabling efficient simplification of nets while maintaining their core properties.
Contribution
It presents novel reduction rules for Colored Workflow nets that preserve data flow semantics, extending previous work on concurrency models.
Findings
Rules reduce all sound nets to a single transition with the same data flow.
The reduction process is polynomial in complexity.
The rules preserve both soundness and data flow semantics.
Abstract
We study Colored Workflow nets, a model based on Workflow nets enriched with data. Based on earlier work by Esparza and Desel[arXiv:1307.2145,arXiv:1403.4958] on the negotiation model of concurrency, we present reduction rules for our model. Contrary to previous work, our rules preserve not only soundness, but also the data flow semantics. For free choice nets, the rules reduce all sound nets (and only them) to a net with one single transition and the same data flow semantics. We give an explicit algorithm that requires only a polynomial number of rule applications.
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Taxonomy
TopicsBusiness Process Modeling and Analysis · Advanced Database Systems and Queries · Petri Nets in System Modeling
