We prove that the well-known (strong) fully-concurrent bisimilarity and the novel i-causal-net bisimilarity, which is a sligtlhy coarser variant of causal-net bisimilarity, are decidable for finite bounded Petri nets. The proofs are based on a generalization of the ordered marking proof technique that Vogler used to demonstrate that (strong) fully-concurrent bisimilarity (or, equivalently, history-preserving bisimilarity) is decidable on finite safe nets.

Cesco, A., Gorrieri, R. (2023). Decidability of Two Truly Concurrent Equivalences for Finite Bounded Petri Nets. LOGICAL METHODS IN COMPUTER SCIENCE, 19(4), 1-37 [10.46298/lmcs-19(4:37)2023].

Decidability of Two Truly Concurrent Equivalences for Finite Bounded Petri Nets

Gorrieri, Roberto
2023

Abstract

We prove that the well-known (strong) fully-concurrent bisimilarity and the novel i-causal-net bisimilarity, which is a sligtlhy coarser variant of causal-net bisimilarity, are decidable for finite bounded Petri nets. The proofs are based on a generalization of the ordered marking proof technique that Vogler used to demonstrate that (strong) fully-concurrent bisimilarity (or, equivalently, history-preserving bisimilarity) is decidable on finite safe nets.
2023
Cesco, A., Gorrieri, R. (2023). Decidability of Two Truly Concurrent Equivalences for Finite Bounded Petri Nets. LOGICAL METHODS IN COMPUTER SCIENCE, 19(4), 1-37 [10.46298/lmcs-19(4:37)2023].
Cesco, Arnaldo; Gorrieri, Roberto
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/955124
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