Results 61 to 70 of about 242,644 (80)
Merging N-hyperideals and J-hyperideals in one frame
The notions of N-hyperideals and J-hyperideals as two classes of hyperideals were recently defined in the context of Krasner (m,n)-hyperrings. These concepts are created on the basis of the intersection of all n-ary prime hyperideals and the intersection
Anbarloei, Mahdi
core
The Witt construction in characteristic one and Quantization
We develop the analogue of the Witt construction in characteristic one. We construct a functor from pairs of a perfect semi-ring of characteristic one and an element strictly larger than one, to real Banach algebras.
Connes, Alain
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$(u,v)$-absorbing primary hyperideals in multiplicative hyperrings [PDF]
Mahdi Anbarloei
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On weakly S-primary hyyperideals
In this paper, our purpose is to introduce and study the notion of weakly n-ary S-primary hyperideals in a commutative Krasner (m,n)-hyperring.Comment: arXiv admin note: substantial text overlap with arXiv:2408.00430; text overlap with arXiv:2205.15318,
Anbarloei, Mahdi
core
Prime hyperideal in multiplicative ternary hyperrings
, 2016 Md. Salim, Tapan Kumar Dutta
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Graded φ-2-absorbing hyperideals in graded multiplicative hyperrings
Asian-European Journal of Mathematics, 2021 Let [Formula: see text] be an abelian group with identity [Formula: see text]. Let [Formula: see text] be a graded multiplicative hyperring and [Formula: see text] be a function where [Formula: see text] is the set of graded hyperideals of [Formula: see ...
F. Farzalipour, P. Ghiasvand
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On expansions of prime and 2-absorbing hyperideals in multiplicative hyperrings
Turkish Journal of Mathematics, 2019 In this paper, we study $ \delta $-primary and 2-absorbing $ \delta $-primary hyperideals which are the extended classes of prime and 2-absorbing hyperideals, respectively.
Gülşen Ulucak
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Quasi-hyperideals in multiplicative hyperrings
, 2002 A subring Q of a ring A is called a quasi-ideal of A if AQ intersection QA Q where AQ [QA] denotes the set of all finite sums of the form sigma aiqu[sigma qiai] where ai A and qi Q. Quasi-ideals are a generalization of left ideals and right ideals. Quasi-
Jongkol Tumsoun +2 more
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Polynomials over multiplicative hyperrings
, 2003 Rita Procesi Ciampi, Rosaria Rota
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