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In contrast, reachability graph consists of nodes corresponding to reachable markings and of arcs corresponding to firing of transitions [ 25].
The latter are deduced from the PN reachability graph.
This article presents a novel approach to constructing a reachability graph, and discusses the application of the reachability graph to Petri nets analysis.
Further, we present the Reachability Graph to index static target objects for supporting attainability.
In this work, we propose to design Petri net controller by dispossessing the reachability graph.
Recoverability, performance characteristics of n-KRS are evaluated by means of reachability graph of ECTPN.
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Several techniques have been developed for the analysis of Petri nets, such as reachability trees, matrix equations and reachability graphs.
Guidelines for PNSRL token and capacity allocation are offered, to assist in the system validation process using reachability graphs.
Moreover, as proven by the reachability graphs obtained for different goals, the proposed method reached correct results for all goals and diverse constraints, and it determined all possible solutions.
From the graph reachability point of view, we know that the edges added prior to e j already ensure T-reachability, so e j does not make any differece: both its presence and its absence lead to reachable graph configurations.
It has long been known that certain problems – e.g. matrix multiplication, graph reachability, and sorting – admit parallel algorithms which in some cases are faster than the most efficient known sequential ones (see, e.g., Papadimitriou 1994).
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