On zero-divisors of semimodules and semialgebras
P Nasehpour - Georgian Mathematical Journal, 2021 - degruyter.com
We prove McCoy's property for the zero-divisors of polynomials in semirings, investigate the
zero-divisors of semimodules and prove that under suitable conditions, the monoid …
zero-divisors of semimodules and prove that under suitable conditions, the monoid …
Zero-divisors of semigroup modules
P Nasehpour - arXiv preprint arXiv:1002.1869, 2010 - arxiv.org
Let $ M $ be an $ R $-module and $ S $ a semigroup. Our goal is to discuss zero-divisors of
the semigroup module $ M [S] $. Particularly we show that if $ M $ is an $ R $-module and …
the semigroup module $ M [S] $. Particularly we show that if $ M $ is an $ R $-module and …
Auslander modules
P Nasehpour - Beiträge zur Algebra und Geometrie/Contributions to …, 2018 - Springer
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[HTML][HTML] Zero-divisor graphs of nilpotent-free semigroups
N Epstein, P Nasehpour - Journal of Algebraic Combinatorics, 2013 - Springer
We find strong relationships between the zero-divisor graphs of apparently disparate kinds
of nilpotent-free semigroups by introducing the notion of an Armendariz map between such …
of nilpotent-free semigroups by introducing the notion of an Armendariz map between such …
Eversible and reversible semigroups and semirings
P Nasehpour - Asian-European Journal of Mathematics, 2021 - World Scientific
The main purpose of this paper is to investigate the zero-divisors of semigroups with zero
and semirings. In particular, we discuss eversible and reversible semigroups and semirings …
and semirings. In particular, we discuss eversible and reversible semigroups and semirings …
[PDF][PDF] Content algebras and zero-divisors
P Nasehpour - 2011 - repositorium.ub.uni-osnabrueck.de
This thesis concerns two topics. The first topic, that is related to the Dedekind-Mertens
Lemma, the notion of the so-called content algebra, is discussed in chapter 2. Let R be a …
Lemma, the notion of the so-called content algebra, is discussed in chapter 2. Let R be a …
Distinguished elements in semiring extensions
P Nasehpour - arXiv preprint arXiv:1811.02142, 2018 - arxiv.org
In this paper, we investigate zero-divisor, nilpotent, idempotent, unit, small, and irreducible
elements in semiring extensions such as amount, content, and monoid semialgebras. We …
elements in semiring extensions such as amount, content, and monoid semialgebras. We …