2018
DOI: 10.3390/pr6080097
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Modelling and Simulation of Biochemical Processes Using Petri Nets

Abstract: Systems composed of many components which interact with each other and lead to unpredictable global behaviour, are considered as complex systems. In a biological context, complex systems represent living systems composed of a large number of interacting elements. In order to study these systems, a precise mathematical modelling was typically used in this context. However, this modelling has limitations in the structural understanding and the behavioural study. In this sense, formal computational modelling is a… Show more

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Cited by 11 publications
(4 citation statements)
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“…The metabolic networks have been abstracted by various data structures, including substrate graphs, bipartite graphs, directed hypergraphs, reaction graphs, stoichiometric matrix, and Petri-net [39][40][41]. Directed hypergraphs can overcome the conceptual limitations of the graph modeling of biological processes such as multilateral relationships, which are not compatible with graph edges [39].…”
Section: Discussionmentioning
confidence: 99%
“…The metabolic networks have been abstracted by various data structures, including substrate graphs, bipartite graphs, directed hypergraphs, reaction graphs, stoichiometric matrix, and Petri-net [39][40][41]. Directed hypergraphs can overcome the conceptual limitations of the graph modeling of biological processes such as multilateral relationships, which are not compatible with graph edges [39].…”
Section: Discussionmentioning
confidence: 99%
“…Metabolic networks have been abstracted by various data structures, including substrate graphs, bipartite graphs, directed hypergraphs, reaction graphs, stoichiometric matrix and petri-net [44], [45], [46]. Direced hypergraphs can overcome conceptual limitations of graph modeling of biological processes such as multilateral relationships, which are not compatible with graph edges [44].…”
Section: Discussionmentioning
confidence: 99%
“…A modern variant of this approach is the use of a mathematical apparatus namely functional hybrid Petri nets, to model the dynamic states of systems. This methodology affords structural mapping, quantitative analysis, and the ability to consider activating/inhibiting effects (Formanowicz et al, 2017 ; Cherdal et al, 2018a , 2018b ; Gupta et al, 2021 ). The creation of an adequate model optimizes experimental procedures in terms of time and reagent/laboratory animal costs but also facilitates the analysis of process dynamics.…”
Section: Introductionmentioning
confidence: 99%