2010
DOI: 10.1016/j.entcs.2010.05.011
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Action Prefixes: Reified Synchronization Paths in Minimal Component Interaction Automata

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Cited by 2 publications
(11 citation statements)
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“…We use bisimulation, in particular weak bisimulation, for this purpose. Weak bisimulation provides us with an equivalence relation that equates automata that only differ in the lengths of occurring internal component synchronization sequences [8,15]. Definition 3 (Weak Bisimulation for Component Interaction Automata) Given two component interaction automata A = (Q A , Act A , δ A , I A , H) and B = (Q B , Act B , δ B , H) with an identical composition hierarchy H, a binary relation R ⊆ Q × Q with Q = Q A ∪ Q B is a weak bisimulation, if it is symmetric and (q, p) ∈ R implies, for all l ∈ Σ, Σ = Σ A ∪ Σ B being the set of structured labels induced by A and B,…”
Section: Partition Refinement For Component Interaction Automatamentioning
confidence: 99%
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“…We use bisimulation, in particular weak bisimulation, for this purpose. Weak bisimulation provides us with an equivalence relation that equates automata that only differ in the lengths of occurring internal component synchronization sequences [8,15]. Definition 3 (Weak Bisimulation for Component Interaction Automata) Given two component interaction automata A = (Q A , Act A , δ A , I A , H) and B = (Q B , Act B , δ B , H) with an identical composition hierarchy H, a binary relation R ⊆ Q × Q with Q = Q A ∪ Q B is a weak bisimulation, if it is symmetric and (q, p) ∈ R implies, for all l ∈ Σ, Σ = Σ A ∪ Σ B being the set of structured labels induced by A and B,…”
Section: Partition Refinement For Component Interaction Automatamentioning
confidence: 99%
“…For Component Interaction Automata we use weak bisimluation, a behavioral equivalence relation that abstracts from internal component synchronizations. In other words, partition refinement for Component Interaction Automata equates both behavioral equivalent substructures of an automaton and states that are solely connected by internal component synchronizations [16,15]. Consider, for example, the graphical representation of the automata C620C915 and C620915 shown in Figure 1.…”
Section: Introductionmentioning
confidence: 99%
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