Model operator ASA on intuitionistic fuzzy BRK-subalgebras

This paper aims to announce the concept of operator (¬∝,β,γ,ϖ,ε,τ) in intuitionistic fuzzy BRK–subalgebras. It states and evidences a amount of belongings. All ψ ∈ BRK-algebra (Ψ;*, 0) intuitionistic fuzzy BRK– subalgebras gratify the subsequent μA(0) ≥ μA (ψ) and νA (0)≤ νA (ψ) is an intuitionistic fuzzy BRK–subalgebra of If A is a BRK–subalgebra of Ψ with inf and sup properties, then Y where f is onto. Under f in Ψ, the preimage of B is an intuitionistic fuzzy. If B is an intuitionistic fuzzy BRK–subalgebra of Y with inf and sup properties, then ψ is a BRK–subalgebra of B. Let A be an intuitionistic fuzzy set and a BRK-algebra (Ψ; *, 0). We shall be mentioned a fuzzy intuitionistic by Γ, BRK -algebra by BRK -g & BRK -Subalgebra by BRK -Sg and ¬∝,β,γ,ϖ,ε,τ by ASA.

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Publication Details

Journal
Journal of Discrete Mathematical Sciences and Cryptography
Published
2025-01-01
DOI
https://doi.org/10.47974/jdmsc-2032
Primary Topic
Fuzzy Logic and Control Systems
Type
article
Field-Weighted Citation Impact
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article

Model operator ASA on intuitionistic fuzzy BRK-subalgebras

N. Abbas, Alaa Salih Abed
Journal of Discrete Mathematical Sciences and Cryptography
Fuzzy Logic and Control Systems
article

Model operator ASA on intuitionistic fuzzy BRK-subalgebras

N. Abbas, Alaa Salih Abed
article en

Abstract

This paper aims to announce the concept of operator (¬∝,β,γ,ϖ,ε,τ) in intuitionistic fuzzy BRK–subalgebras. It states and evidences a amount of belongings. All ψ ∈ BRK-algebra (Ψ;*, 0) intuitionistic fuzzy BRK– subalgebras gratify the subsequent μA(0) ≥ μA (ψ) and νA (0)≤ νA (ψ) is an intuitionistic fuzzy BRK–subalgebra of If A is a BRK–subalgebra of Ψ with inf and sup properties, then Y where f is onto. Under f in Ψ, the preimage of B is an intuitionistic fuzzy. If B is an intuitionistic fuzzy BRK–subalgebra of Y with inf and sup properties, then ψ is a BRK–subalgebra of B. Let A be an intuitionistic fuzzy set and a BRK-algebra (Ψ; *, 0). We shall be mentioned a fuzzy intuitionistic by Γ, BRK -algebra by BRK -g & BRK -Subalgebra by BRK -Sg and ¬∝,β,γ,ϖ,ε,τ by ASA.

Journal of Discrete Mathematical Sciences and CryptographyVol. 28(4-A)
Openalex Percentile: Top 93%
Fuzzy Logic and Control Systems
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