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Results in Mathematics, 1993
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Birkenmeier, Gary +2 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Birkenmeier, Gary +2 more
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2003
In this chapter, we characterize prime fuzzy ideals of a semigroup S. Sections 7.1–7.11 are essentially from [151]. We show that a nonconstant fuzzy ideal f of a semigroup S is prime if and only if f is two-valued and there exists an element x0 in S such that f(x0) = 1 and f1 = {x ∈ S | f(x) = 1} is a prime ideal of S.
John N. Mordeson +2 more
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In this chapter, we characterize prime fuzzy ideals of a semigroup S. Sections 7.1–7.11 are essentially from [151]. We show that a nonconstant fuzzy ideal f of a semigroup S is prime if and only if f is two-valued and there exists an element x0 in S such that f(x0) = 1 and f1 = {x ∈ S | f(x) = 1} is a prime ideal of S.
John N. Mordeson +2 more
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2-PRIME IDEALS AND 2-PRIME RINGS
JP Journal of Algebra, Number Theory and Applications, 2021openaire +2 more sources

