[PDF] Top 20 Normalization of Fuzzy B – Ideals in B – Algebra

... Anti Fuzzy Subgroups. Cho J R and Kim H S [2] discussed relations between B-algebras and other topics, especially ...Quadratic B-algebras. Sun Shin Ahn and Keumseong Bang [5] discussed the ... See full document

... intuitionistic fuzzy B-ideals in ...intuitionistic fuzzy B-ideal concept. Intuitionistic Fuzzy B-ideal is also applied in Cartesian ... See full document

... of fuzzy subsets by ...BH- algebra. J. Neggers and H.S. Kim [8] introduced a new notion, called a B- algebra which is related to several classes of algebras of interest such as BCH/BCI/BCK- ... See full document

... a B-algebra which is related to several classes of algebras of interest such as ...between B-algebras and other topics especially ...quadratic B-algebra on a field X with |X| ≥ 3 is a ... See full document

... in fuzzy subset theory by Zadeh (1965) and then by Goguen (1967, 1969 ) show the intention of the authors to generalize the classical ...introduced fuzzy subgroups. Antony.J.M and Sharewood.H. redefined ... See full document

... BCK- algebra and BCI algebra was initiated by Imai and Iseki [2] in ...1966. B-algebra was introduced by Neggers and Kim [8], which is related to BCI/BCK- algebra in many ...generalised ... See full document

... ≥ min { f -1 (A)( a ∗ b ) , f -1 (A)(b) } = min { A(f(a ∗ b)) , A(f(b)) } = min { A( f(a) ∗f(b) ) , A(f(b)) } = min { A(x ∗ y) , A(y) } ... See full document

... studied ideals and congruences of ...a fuzzy set, was introduced by ...of fuzzy set to BCK-algebras and gave some of its ...Y. B. Jun and et al. [10] Were introduced the notion of cubic ... See full document

... of fuzzy set theory, Atanassov [1] generalized this concept and introduced a new concept called intuitionistic fuzzy set ...closed fuzzy ideals in BCH-algebras and discussed their ... See full document

... #1 Assistant Professor, PG and Research Department of Mathematics, Jamal Mohamed College (Autonomous), Tiruchirappalli-620020, Tamilnadu, India.. *2.[r] ... See full document

... of ideals in CI-algebra have introduced by ...Anti fuzzy subgroups of ...Anti fuzzy ideals of CI-algebras and investigate some of its ... See full document

... Y. Imai and K. Iseki introduced two classes of abstract algebras: BCK – algebras and BCI – algebras. It is known that the class of BCK – algebras is a proper subclass of the class of BCI – algebras. J. Neggers and ... See full document

... and ideals in BCK-algebras, and investigate some of their ...intuitionistic fuzzy ideals of a BCK-algebra and investigate some related ... See full document

... intuitionistic fuzzy sub commutative-ideals in BCI-algebras are ...intuitionistic fuzzy sub commutative-ideals are ...intuitionistic fuzzy sub commutative-ideals and other ... See full document

... prime fuzzy ideal, either S ⊆ or @ ⊆ ...prime fuzzy ideal of (). Conversely, suppose that # is a fuzzy ideal in ...closure fuzzy ideal in 6 P () such that # = ... See full document

... Definition 6.2. [9] Let µ and δ be the anti fuzzy sets in X. The Cartesian product µ x δ : X x X → [0,1] is defined by ( µ x δ ) ( x, y) = max {µ(x), δ(y)} , for all x, y ∈ X. Definition 6.3. [9] Let µ and δ be ... See full document

... Definition 2.16 Let R be a ring with unity. Let L be a lattice ( L, ≤,⋁,⋀) not necessarily distributive with least and greatest element 0 and 1 respectively. μ: R→L with μ(0)=1 and μ(1)=0 is said to be L-fuzzy ... See full document

... BONSALL and DUNCAN Numerical Ranse of Operators on Normed spaq, London Math.. M-structure and the Banach-stone Theorem, Lecture notes in Mathematics 736, Springer-Verlag 1979..[r] ... See full document

... The following example shows that the converse of Proposition 3.4 may not be true. Example 3.5 . Let X = N ∪ { 0 } , where N is the set of natural numbers, in which the operation ∗ is defined by x ∗ y = max { 0, x − y } ... See full document

... paper, fuzzy dot subalgebras, fuzzy normal dot subalgebras, fuzzy dot ideals and fuzzy implicative dot ideals of distributive implication groupoids are ... See full document