2020
DOI: 10.1049/cje.2020.01.007
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Nondeterministic Fuzzy Simulation and Bisimulation

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Cited by 3 publications
(2 citation statements)
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“…Because of symmetry, trace(X 1 ) ⊇ trace(X 2 ), hence trace(X 1 ) = trace(X 2 ). The proof train of thought of the above theorems and lemmas, we refer to the proofs in fondeterministic fuzzy bisimulation [17]. The labeling function is:…”
Section: B Possibilistic Cost Bisimulationmentioning
confidence: 99%
“…Because of symmetry, trace(X 1 ) ⊇ trace(X 2 ), hence trace(X 1 ) = trace(X 2 ). The proof train of thought of the above theorems and lemmas, we refer to the proofs in fondeterministic fuzzy bisimulation [17]. The labeling function is:…”
Section: B Possibilistic Cost Bisimulationmentioning
confidence: 99%
“…These model structures find applicability across a spectrum of complex domains, encompassing strategic decision-making, cancer metabolism investigation, security protocol verification, artificial intelligence analysis, robotics advancements, control systems optimization, and various other fields [15][16][17][18] . Particularly salient is the role of nondeterministic fuzzy Kripke structures in addressing the complexities inherent to real-world situations marked by uncertainty 19,20 . These structures amalgamate multiple fuzzy variables and embrace the integration of nondeterministic actions, thus affording them an augmented capacity for comprehensive expression of uncertainty and variability.…”
Section: Introductionmentioning
confidence: 99%