Results 51 to 60 of about 242,644 (80)
On graded fuzzy 1-absorbing primary hyperideals
Let G be agroup with identity e and R be a graded commutative multiplicative hyperring. In this article, we aim to introduce the concepts of graded fuzzy radical of a graded fuzzy hyperideal and graded fuzzy primary hyperideals of a graded hyperring ...
P. Ghiasvand, F. Farzalipour
semanticscholar +1 more source
Orderings and valuations in hyperfields
We introduce and study in detail the notion of compatibility between valuations and orderings in real hyperfields. We investigate their relation with valuations and orderings induced on factor and residue hyperfields.
Kuhlmann, Katarzyna +2 more
core
From monoids to hyperstructures: in search of an absolute arithmetic
We show that the trace formula interpretation of the explicit formulas expresses the counting function N(q) of the hypothetical curve C associated to the Riemann zeta function, as an intersection number involving the scaling action on the adele class ...
Connes, Alain, Consani, Caterina
core
Alpha-prime hyperideals in a multiplicative hyperring [PDF]
Mahdi Anbarloei
openalex +1 more source
Scheme theoretic tropicalization
In this paper, we introduce ordered blueprints and ordered blue schemes, which serve as a common language for the different approaches to tropicalizations and which enhances tropical varieties with a schematic structure.
Lorscheid, Oliver
core
On expansions of graded 2-absorbing hyperideals in graded multiplicative hyperrings
Peyman Ghiasvand +2 more
openalex +2 more sources
Extensions of $n$-ary prime hyperideals via an $n$-ary multiplicative subset in a Krasner $(m,n)$-hyperring [PDF]
M. Anbarloei
openalex +1 more source
On 2-Absorbing Primary Hyperideals Of Multiplicative Hyperrings [PDF]
Neslihan Süzen, Gürsel Yeşіlot
openalex +1 more source
Hypergroup Theory and Algebrization of Incidence Structures [PDF]
Dario Fasino, Domenico Freni
core +1 more source
(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

