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Properties of Hybrid Bi-Interior Ideals of Semigroups
New Mathematics and Natural ComputationThe fuzzy set is an excellent tool for dealing with indeterminacy that can be clearly and effectively analysed from the decision-maker’s viewpoint, and it is extremely helpful for showing people’s hesitations in their everyday interactions. In order to deal with practical problems, soft set theory has recently been created.
B. Elavarasan, V. Keerthika, R. Bandaru
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Characterization of Pythagorean Fuzzy Bi-Interior Ideal and Bi-Quasi-Ideal in Γ-Semirings
Communications on Applied Nonlinear AnalysisIn this paper, we introduce the Pythagorean fuzzy bi-interior-ideals and Pythagorean fuzzy bi-quasi-ideals in Γ - semiring. More over we prove the every Pythagorean fuzzy left and right ideals are Pythagorean fuzzy bi-interior -ideal in Γ - semiring.
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Fuzzy Soft Bi-Interior Ideals Over Semirings
2019In this paper, we introduce the notion of fuzzy soft bi-interior ideals over semirings and study some of their algebraical properties.
BOLLİNENİ, Venkateswarlu +2 more
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Almost Bi-Interior Ideals and Their Fuzzification of Semigroups
ICIC Express Letters, 2022Chinram, Ronnason, Nakkhasen, Warud
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VAGUE BI-INTERIOR IDEALS OF A Γ-SEMIRING
Advances in Mathematics: Scientific Journal, 2020Y. Bhargavi +3 more
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SUP-Hesitant Fuzzy Bi-Interior Ideal in Semigroups
ICIC Express Letters, 2022Prommai, Tanaphong, Gaketem, Thiti
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Cubic interior ideal in semigroup
Journal of Discrete Mathematical Sciences and Cryptography, 2022exaly
Closure-interior duality over complete local rings
Rocky Mountain Journal of Mathematics, 2021Rebecca R G
exaly