The authors generalize the concept of complete finite prefixes and the ERV-algorithm from low-level Petri nets to the symbolic unfoldings of a class of safe high-level Petri nets, where the guards are expressed in a decidable theory and the nets have finitely many reachable markings.
Comparing home spaces and invariants in Petri Nets, emphasizing the importance of semiflows for behavioral analysis.
Comparing home spaces and invariants in Petri Nets is crucial for analyzing behavioral properties efficiently.