Results 21 to 30 of about 215,488 (296)
Applied General Topology, 2023 Since Hochster's work, spectral spaces have attracted increasing interest. Through this note we give a new self-contained and constructible topology-independent proof of the fact that the set of proper ideals of a ring endowed with coarse lower topology ...
Amartya Goswami
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SMARANDACHE PSEUDO- IDEALS [PDF]
, 2008 In this paper we study the Smarandache pseudo-ideals of a Smarandache ring. We prove every ideal is a Smarandache pseudo-ideal in a Smarandache ring but every Smarandache pseudo-ideal in general is not an ideal. Further we show that every polynomial ring
Vasantha Kandasamy, W. B.
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(λ, μ)‐Fuzzy Version of Ideals, Interior Ideals, Quasi‐Ideals, and Bi‐Ideals [PDF]
Journal of Applied Mathematics, 2012 We introduced (λ, μ)‐fuzzy ideals, (λ, μ)‐fuzzy interior ideals, (λ, μ)‐fuzzy quasi‐ideals, and (λ, μ)‐fuzzy bi‐ideals of an ordered semigroup and studied them. When λ = 0 and μ = 1, we meet the ordinary fuzzy ones. This paper can be seen as a generalization of Kehayopulu and Tsingelis (2006), Kehayopulu and Tsingelis (2007), and Yao (2009).
Yuming Feng, P. Corsini
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Archive for Mathematical Logic, 2019 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vera Fischer, Diana Carolina Montoya
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Antichains of monomial ideals are finite [PDF]
, 2001 The main result of this paper is that all antichains are finite in the poset of monomial ideals in a polynomial ring, ordered by inclusion. We present several corollaries of this result, both simpler proofs of results already in the literature and new
Maclagan, Diane
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About the Entropy of a Natural Number and a Type of the Entropy of an Ideal
Entropy, 2023 In this article, we find some properties of certain types of entropies of a natural number. We are studying a way of measuring the “disorder” of the divisors of a natural number. We compare two of the entropies H and H¯ defined for a natural number.
Nicuşor Minculete, Diana Savin
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Principal Ideals in the Ideal Lattice [PDF]
Proceedings of the American Mathematical Society, 1972 We show that there cannot be a definition of “principal elements” in the theory of multiplicative lattices so that the notion of principal elements concurs with the notion of principal ideals when interpreted in the ideal lattices of rings.
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The multiplier ideals of a sum of ideals [PDF]
Transactions of the American Mathematical Society, 2001 We prove that if a _
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Quadripartitioned Neutrosophic Pythagorean fuzzy ideals in near-ring [PDF]
Neutrosophic Sets and SystemsThis paper investigates the structural characteristics of quadri-partitioned neutrosophic Pythagorean fuzzy ideals (QNPFIs) and Bi-Ideals (QNPFBIs) within near-rings.
Rashmi Kumar J +4 more
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