Finite-net multi-CCS is a CCS-like calculus which is able to model atomic sequences of actions and, together with parallel composition, also multi-party synchronization. This calculus is equipped with a labeled transition system semantics and also with an unsafe P/T Petri net semantics, which is sound w.r.t. the transition system semantics. For any process p of the calculus, the net associated to p by the semantics has always a finite number of places, but it has a finite number of transitions only for so-called well-formed processes. The main result of the paper is that well-formed finite-net multi-CCS processes are able to represent all finite, statically reduced, P/T Petri nets.

Language representability of finite place/transition Petri nets

GORRIERI, ROBERTO
2016

Abstract

Finite-net multi-CCS is a CCS-like calculus which is able to model atomic sequences of actions and, together with parallel composition, also multi-party synchronization. This calculus is equipped with a labeled transition system semantics and also with an unsafe P/T Petri net semantics, which is sound w.r.t. the transition system semantics. For any process p of the calculus, the net associated to p by the semantics has always a finite number of places, but it has a finite number of transitions only for so-called well-formed processes. The main result of the paper is that well-formed finite-net multi-CCS processes are able to represent all finite, statically reduced, P/T Petri nets.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/543379
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