Results 11 to 20 of about 12,827,475 (135)
On Indistinguishability Operators, Fuzzy Metrics and Modular Metrics
The notion of indistinguishability operator was introduced by Trillas, E. in 1982, with the aim of fuzzifying the crisp notion of equivalence relation.
Juan-José Miñana, Oscar Valero
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Strict Achimedean t-Norms and t-Conorms as Universal Approximators [PDF]
In knowledge representation, when we have to use logical connectives, various continuous t-norms and t-conorms are used. In this paper, we show that every continuous t-norm and t-conorm can be approximated, to an arbitrary degree of accuracy, by a strict
Wojciechowski, Piotr +2 more
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Stability of Various Functional Equations in Non-Archimedean Intuitionistic Fuzzy Normed Spaces [PDF]
We define and study the concept of non-Archimedean intuitionistic fuzzy normed space by using the idea of t-norm and t-conorm. Furthermore, by using the non-Archimedean intuitionistic fuzzy normed space, we investigate the stability of various functional
Abdullah Alotaibi +2 more
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In this short article we present corrections of some results presented in Baczynski (2010) [6] and Qin and Yang (2010) [13] which are connected with the distributive equation I(x,T"1(y,z))=T"2(I(x,y),I(x,z)) and the contrapositive symmetry I(x,y)=I(N(y),N(x)) when T"1, T"2 are continuous t-norms, N is a strong negation and I an unknown binary function,
Michal Baczynski 0001, Feng Qin 0002
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The problem of obtaining new examples of fuzzy metrics is of interest, as this type of fuzzy measurement has been proven to be useful in engineering applications.
Olga Grigorenko +2 more
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On Quotients of Non-Archimedean Köthe Spaces
We show that there exists a non-archimedean Fréchet-Montel spaceWwith a basis and with a continuous norm such that any non-archimedean Fréchet space of countable type is isomorphic to a quotient ofW. We also prove that any non-archimedean nuclear Fréchet
Wiesław Śliwa
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On Quotients of Non-Archimedean Kothe Spaces [PDF]
We show that there exists a non-archimedean Frechet-Montel space W with a basis and with a continuous norm such that any non-archimedean Frechet space of countable type is isomorphic to a quotient of W.
Śliwa, Wiesław
core
CONTINUOUS NON-ARCHIMEDEAN AND p-ADIC WELCH BOUNDS
We prove the continuous non-Archimedean (resp. p-adic) Banach space and Hilbert space versions of non-Archimedean (resp. p-adic) Welch bounds proved by M. Krishna.
K. MAHESH KRISHNA
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Approximation of proximities by aggregating T-indistinguishability operators [PDF]
For a continuous Archimedean t-norm T a method to approximate a proximity relation R (i.e. a reflexive and symmetric fuzzy relation) by a T-transitive one is provided.
Recasens, J., Garmendia, L.
core
Finding close T-indistinguishability operators to a given proximity [PDF]
Two ways to approximate a proximity relation R (i.e. a reflexive and symmetric fuzzy relation) by a T-transitive one where T is a continuous archimedean t-norm are given.
Recasens Ferrés, Jorge +1 more
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