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József Dombi

Researcher at University of Szeged

Publications -  140
Citations -  2099

József Dombi is an academic researcher from University of Szeged. The author has contributed to research in topics: Fuzzy logic & Operator (computer programming). The author has an hindex of 17, co-authored 123 publications receiving 1747 citations.

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A general class of fuzzy operators, the demorgan class of fuzzy operators and fuzziness measures induced by fuzzy operators

TL;DR: It is shown, that with the help of all those f(x), which are necessary when constructing a k(x,y), an F(x) can be constructed which has the properties of the measures of fuzziness introduced by A. De Luca and S. Termini.
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Membership function as an evaluation

TL;DR: In this paper, the rational class of membership functions is determined by extracting different demands and determining the rational classes of the membership functions given four parameters: the internal [a, b], the sharpness λ, and the decision level ν.
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Basic concepts for a theory of evaluation: The aggregative operator

TL;DR: Theory of evaluation sheds new light on such well-known concepts as membership, conjunction and disjunction and seems to be a very promising tool to handle representation problems as they grow from the fields of theory of fuzzy set and its many applications, of human decision making and of multicriteria analysis.
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A method for determining the weights of criteria: the centralized weights

TL;DR: In this paper, an interactive method is presented, which requests only ordinal comparisons from the decision maker, where the relation "more important than" is assumed to be a semi-order.
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The approximation of piecewise linear membership functions and Łukasiewicz operators

TL;DR: The proposed efficient approximation of piecewise linear membership functions with the help of sigmoid functions and certain arithmetic operations enlarges the applicability of fuzzy methods to the operators and membership functions where the differentiability is desirable.