Results 121 to 130 of about 4,598 (226)
Intuitionistic Fuzzy Subalgebras (Ideals) with Thresholds (λ,μ) of BCI-algebras
Based on the theory of intuitionistic fuzzy sets, the concepts of intuitionistic fuzzy subalgebras with thresholds (λ,μ) and intuitionistic fuzzy ideals with thresholds (λ,μ) of BCI-algebras are introduced and some properties of them are ...
Qianqian Li, Shaoquan Sun
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Anti-hesitant Fuzzy Subalgebras, Ideals and Deductive Systems of Hilbert Algebras
Aiyared Iampan +3 more
semanticscholar +1 more source
SBE-Algebras via Intuitionistic Fuzzy Structures
The study introduces the concept of intuitionistic fuzzy SBE-subalgebras, ideals, and filters, along with level sets of intuitionistic fuzzy sets within the framework of Sheffer stroke BE-algebras. These concepts are shown to be crucial for understanding
Tahsin Oner +3 more
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ON MAXIMAL SUBALGEBRAS AND MAXIMAL IDEALS OF BOOLEAN ALGEBRAS
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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New Branch of Intuitionistic Fuzzification in Algebras with Their Applications
The intuitionistic fuzzification in ρ-algebras about the concepts of ideals and subalgebras given with several related characterizations is considered.
Samaher Adnan Abdul-Ghani +3 more
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Prime ideals in closed subalgebras of $L^\infty$.
Let \(\mathbb{D}\) denote the open disc and let \(H^{\infty}\) denote the algebra of bounded analytic functions on \(\mathbb{D}\). The following question was asked by \textit{F. Forelli} [Linear and complex analysis problem book. Lecture Notes Math. 1043 (1984)]: Let \(Q\) be a nonzero prime ideal in \(H^{\infty}\) such that \(Q\neq H^{\infty}\) and ...
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Leibniz algebras, whose all subalgebras are ideals
Алгебра L над полем F називається алгеброю Лейбніца (точніше лівою алгеброю Лейбніца), якщо вона задовольняє таку тотожність Лейбніца: [[a, b], c] = [a, [b, c]] — [b, [a, c]] для всіх a, b, c ∈L.
Семко, М.М. +2 more
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A study of the notions of Smarandache n-structure CI-algebras and Smarandache weak BE-algebras. Smarandache algebraic structures have been studied in a series of eleven books by W. B.
Saeid, Arsham Borumand
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Negative Valued Ideals of Fuzzy KM-Subalgebras
K. Kalaiarasi, V. Manimozhi
semanticscholar +1 more source
Variable-moment fluid closures with Hamiltonian structure. [PDF]
Burby JW.
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