Results 71 to 80 of about 282 (108)
(Weakly) $(\alpha,\beta)$-prime hyperideals in commutative multiplicative hypeering
Let $H$ be a commutative multiplicative hyperring and $\alpha, \beta \in \mathbb{Z}^+$. A proper hyperideal $P$ of $H$ is called (weakly) $(\alpha,\beta)$-prime if $x^\alpha \circ y \subseteq P$ for $x,y \in H$ implies $x^\beta \subseteq P$ or $y \in P$.
Anbarloei, Mahdi
core
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
On 2-absorbing and 2-absorbing primary hyperideals of a multiplicative hyperring
, 2017 Mahdi Anbarloei
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On phi-2-Absorbing phi-2-Absorbing Primary Hyperideals of A Multiplicative Hyperring [PDF]
, 2019 Mahdi Anbarloei
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Overparameterized Multiple Linear Regression as Hyper-Curve Fitting
The paper shows that the application of the fixed-effect multiple linear regression model to an overparameterized dataset is equivalent to fitting the data with a hyper-curve parameterized by a single scalar parameter. This equivalence allows for a predictor-focused approach, where each predictor is described by a function of the chosen parameter.
Atza, E., Budko, N.
openaire +2 more sources
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
On the multiplicative product of the Dirac-delta distribution on the hyper-surface
Вычислительные технологии, 1999 Let \(x=(x_1,\dots ,x_n)\) be a point in the Euclidean space \(\mathbb{R}^n\). Put \(r=\sqrt {x_1^2+\dots +x_p^2}\), \(s=\sqrt {x_{p+1}^2+\dots +x_{p+q}^2}\) (\(p+q=n\)). The author defines the generalized functions \(\frac{\delta (cr-s)}{r^{\frac{p-1}{2}}s^{\frac{q-1}{2}}}\) and \(\frac{\delta (cr+s)}{r^{\frac{p-1}{2}}s^{\frac{q-1}{2}}}\) for some \(c\
openaire +2 more sources
Graded Hyperideals-Based Graphs on Weak Graded Multiplicative Hyperrings [PDF]
P. Ghiasvand +2 more
openalex +1 more source
A novel study on the structure of left almost hypermodules. [PDF]
HeliyonAbughazalah N +3 more
europepmc +1 more source