Results 21 to 30 of about 223 (81)
On , qk -intuitionistic (fuzzy ideals, fuzzy soft ideals) of subtraction algebras [PDF]
Songklanakarin Journal of Science and Technology (SJST), 2015 The intent of this article is to study the concept of an , k q -intuitionistic fuzzy ideal and , qk -intuitionistic fuzzy soft ideal of subtraction algebras and to introduce some related properties.
Madad Khan +4 more
doaj
Extension of n‐dimensional Euclidean vector space En over ℝ to pseudo‐fuzzy vector space over Fp1(1)
International Journal of Mathematics and Mathematical Sciences, Volume 2003, Issue 37, Page 2349-2373, 2003., 2003 For any two points P = (p(1), p(2), …, p(n)) and Q = (q(1), q(2), …, q(n)) of ℝn, we define the crisp vector PQ⟶=(q(1)−p(1),q(2)−p(2),…,q(n)−p(n))=Q(−)P. Then we obtain an n‐dimensional vector space En={PQ⟶| for all P,Q∈ℝn}. Further, we extend the crisp vector into the fuzzy vector on fuzzy sets of ℝn.
Kweimei Wu
wiley +1 more source
Fuzzy structures of PI(≪,⫅,⫅)BCK‐ideals in hyper BCK‐algebras
International Journal of Mathematics and Mathematical Sciences, Volume 2003, Issue 9, Page 549-556, 2003., 2003 The fuzzification of PI(≪,⫅,⫅)BCK‐ideals is considered. Using the notion of α‐cut, characterization of fuzzy PI(≪, ⫅, ⫅) BCK‐ideals is given. Conditions for a fuzzy set to be a fuzzy PI(≪, ⫅, ⫅) BCK‐ideal are provided.
Young Bae Jun, Wook Hwan Shim
wiley +1 more source
Weak-hyperlattices derived from fuzzy congruences
Discussiones Mathematicae - General Algebra and Applications, 2017 In this paper we explore the connections between fuzzy congruence relations, fuzzy ideals and homomorphisms of hyperlattices. Indeed, we introduce the concept of fuzzy quotient set of hyperlattices as it was done in the case of rings [19].
Koguep Blériot Blaise Njionou +1 more
doaj +1 more source
Intuitionistic fuzzy interior ideal of semigroup based on intuitionistic fuzzy point [PDF]
Matrix Science Mathematic, 2017 The intuitionistic fuzzification of the notion of an interior ideal in ordered semigroups is considered. The purpose of this study is to introduce the notion of (∈, ∈ vq)-intuitionistic fuzzy interior ideals and (∈, ∈)-intuitionistic fuzzy nterior ideals
Hidayat Ullah Khan +4 more
doaj +1 more source
On a Q-Smarandache Fuzzy Commutative Ideal of a Q-Smarandache BH-algebra [PDF]
, 2016 In this paper, the notions of Q-Smarandache fuzzy commutative ideal and Q-Smarandache fuzzy sub-commutative ideal of a Q-Smarandache BH-Algebra are introduced, examples and related properties are investigated.
Husein, Hadi Abbass +1 more
core +1 more source
L-fuzzy ideals and L-fuzzy subalgebras of Novikov algebras
Open Mathematics, 2019 In this paper, we apply the concept of fuzzy sets to Novikov algebras, and introduce the concepts of L-fuzzy ideals and L-fuzzy subalgebras. We get a sufficient and neccessary condition such that an L-fuzzy subspace is an L-fuzzy ideal. Moreover, we show
Zhou Xin, Chen Liangyun, Chang Yuan
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On Properties of t-Fuzzy Modules and Uniform t-Fuzzy Modules
Discussiones Mathematicae - General Algebra and Applications, 2019 In this paper, we extend the idea of fuzzy modules and uniform fuzzy modules to the concepts of t-fuzzy modules and uniform t-fuzzy modules, respectively. We give some characterizations and properties of t-fuzzy modules and uniform t-fuzzy modules.
Baupradist Samruam, Chemat Burhan
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Gődel filters in residuated lattices
Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2021 In this paper, in the spirit of [4], we study a new type of filters in residuated lattices : Gődel filters. So, we characterize the filters for which the quotient algebra that is constructed via these filters is a Gődel algebra and we establish the ...
Piciu Dana +2 more
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Generalized Bi-ideal of Ordered Semigroup Related to Intuitionistic Fuzzy Point [PDF]
Matrix Science Mathematic, 2017 Intuitionistic fuzzy generalized bi-ideals play an important role in the study of ordered semigroups. In this paper, we try obtain more general form of intuitionistic fuzzy generalized bi-ideal of an ordered semigroup.
Hidayat Ullah Khan +3 more
doaj +1 more source