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派翠網路的基本架構 / Fundamental Structures in Petri Nets廖扶西, Jose Marcelino Arrozal Nicdao Unknown Date (has links)
The thesis contributes to the theoretical study of Petri net theory. We conduct boundedness and liveness structural analysis of Synchronized Choice nets (SNC) based on fundamental structures in Petri nets and identified as first-order structures. By studying these structures, the study proposes two ways of preserving good properties: addition of second-order structures or other asymmetric structures. Liveness of these new SNC nets is studied based on the concept of siphons and traps. We prove that SNC nets thus formed are structurally bounded and live. The thesis extends this class of nets to those with pure TP and PT first-order structures and explores its structural and marking conditions. Based on this, we introduce a new class of Synchronized Choice nets called Expanded Synchronized Choice nets.
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