2022
DOI: 10.1007/s13042-022-01637-0
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Generalized rough and fuzzy rough automata for semantic computing

Abstract: The classical automata, fuzzy finite automata, and rough finite state automata are some formal models of computing used to perform the task of computation and are considered to be the input device. These computational models are valid only for fixed input alphabets for which they are defined and, therefore, are less user-friendly and have limited applications. The semantic computing techniques provide a way to redefine them to improve their scope and applicability. In this paper, the concept of semantically eq… Show more

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Cited by 4 publications
(2 citation statements)
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“…Pal et al introduced L-fuzzy rough automata and L-fuzzy rough language corresponding to an L-fuzzy automaton, investigating the relationship between definite/possible L-fuzzy languages accepted by L-fuzzy rough automata [7]. Yadav et al presented generalized rough finite-state automata and fuzzy finite rough automata for semantic computing (SC) capable of accepting semantically equivalent incomplete, vague, and insufficient input information from real-world applications [16]. In [6], Kierczak defined the notions of best lower and upper approximations of grammar, along with properties of languages generated by these approximations.…”
Section: Introductionmentioning
confidence: 99%
“…Pal et al introduced L-fuzzy rough automata and L-fuzzy rough language corresponding to an L-fuzzy automaton, investigating the relationship between definite/possible L-fuzzy languages accepted by L-fuzzy rough automata [7]. Yadav et al presented generalized rough finite-state automata and fuzzy finite rough automata for semantic computing (SC) capable of accepting semantically equivalent incomplete, vague, and insufficient input information from real-world applications [16]. In [6], Kierczak defined the notions of best lower and upper approximations of grammar, along with properties of languages generated by these approximations.…”
Section: Introductionmentioning
confidence: 99%
“…The algebraic views of FFSA have been studied by Mordeson and Malik [19,20] and Jin [21] whereas lattice theoretic aspects of FFSA have been studied in Tiwari, Yadav, and Singh [22]. The computational model rough finite state automaton was introduced by Basu [23] to model systems with insufficient and incomplete data set obtained by real-world applications and is further generalized by Yadav, Tiwari, Mausam and Yadav [24] and shown to have real-world application of model.…”
Section: Introductionmentioning
confidence: 99%