20 citations · 24 across the 17 of their papers we have counts for
18 papers
Strong resolving graph of the intersection graph in commutative rings
E. Dodongeh, A. Moussavi, R. Nikandish
The intersection graph of ideals associated with a commutative unitary ring is the graph whose vertices all non-trivial ideals of and there exists an edge between di…
Exploring Metric and Strong Metric Dimensions in Inclusion Ideal Graphs of Commutative Rings
E. Dodongeh, A. Moussavi, R. Nikandish
The inclusion ideal graph of a commutative unitary ring is the (undirected) graph whose vertices all non-trivial ideals of and two distinct vertices are adjacent if…
A Hybrid Quantum-Classical Generative Adversarial Network for Near-Term Quantum Processors
Albha O'Dwyer Boyle, Reza Nikandish
In this article, we present a hybrid quantum-classical generative adversarial network (GAN) for near-term quantum processors. The hybrid GAN comprises a generator and a discriminat…
A Dual-Band 28/38-GHz Power Amplifier With Inter-Band Suppression in 22-nm FD-SOI CMOS for Multi-Standard mm-Wave 5G Communications
Abbas Nasri, Alireza Yousefi, Reza Nikandish
In this article, we present a dual-band 28/38-GHz power amplifier (PA) with inter-band suppression for millimeter-wave 5G communications. The dual-band operation is achieved using…
Strong metric dimension of the prime ideal sum graph of a commutative ring
Praveen Mathil, Jitender Kumar, Reza Nikandish
Let be a commutative ring with unity. The prime ideal sum graph of the ring is the simple undirected graph whose vertex set is the set of all nonzero proper ideals of a…
Metric dimension in a prime ideal sum graph of a commutative ring
M. Adlifard, Sh. Niknejad, R. Nikandish
The prime ideal sum graph of a commutative unital ring , denoted by , is an undirect and simple graph whose vertices are non-trivial ideals of and there exists and e…
On pseudo-absorbing primary multiplication modules over pullback rings
M. J. Nikmehr, R. Nikandish, A. Yassine
A famous result due to L. S. Levy provides a classification of all finitely generated indecomposable modules over Dedekind-like rings. This motivates us to outline an approach to t…
Computing the strong metric dimension for co-maximal ideal graphs of commutative rings
R. Shahriyari, R. Nikandish, A. Tehranian +1
Let be a commutative ring with identity. The co-maximal ideal graph of , denoted by , is a simple graph whose vertices are proper ideals of which are not contained…
Commutative rings whose proper ideals are direct sum of cyclically presented modules
R. Nikandish, M. J. Nikmehr, A. Yassine
A famous result due to I. M. Isaacs states that if a commutative ring has the property that every prime ideal is principal, then every ideal of is principal. This motivates…
Cyclic-Uniform Uniserial Modules and Rings
R. Nikandish, M. J. Nikmehr, A. Yassine
An -module is called virtually uniserial if for every finitely generated submodule , Rad is virtually simple. In this paper, we generalize vir…
Coloring in essential annihilating-ideal graphs of commutative rings
R. Nikandish, M. Mehrara, M. J. Nikmehr
The essential annihilating-ideal graph of a commutative unital ring is a simple graph whose vertices are non-zero ideals of with non-zero annihilator and…
On weakly -absorbing prime ideals of commutative rings
M. J. Nikmehr, R. Nikandish, A. Yassine
Let be a commutative ring with identity. In this paper, we introduce the concept of weakly -absorbing prime ideals which is a generalization of weakly prime ideals. A proper…
Integral closures, Primary Hyperideals and Hypervaluation Hyperideals of Kranser Hyperrings
M. J. Nikmehr, R. Nikandish, A. Yassine
In this paper, the notions of integral closure of hyperrings and hyperideals in a Krasner hyperring are defined and some basics properties of them are studied. We d…
CMOS Quantum Computing: Toward A Quantum Computer System-on-Chip
Reza Nikandish, Elena Blokhina, Robert Bogdan Staszewski
Quantum computing is experiencing the transition from a scientific to an engineering field with the promise to revolutionize an extensive range of applications demanding high-perfo…
Coloring of cozero-divisor graphs of commutative von Neumann regular rings
R. Nikandish, M. J. Nikmehr, M. Bakhtyiari
Let be a commutative ring with non-zero identity. The cozero-divisor graph of , denoted by , is a graph with vertices in , which is the set of all non…
When the Annihilator Graph of a Commutative Ring Is Planar or Toroidal?
Mohammad Javad Nikmehr, Reza Nikandish, Moharam Bakhtyiari
Let be a commutative ring with identity, and let be the set of zero-divisors of . The annihilator graph of is defined as the undirected graph with the ver…
On the structure of the power graph and the enhanced power graph of a group
Ghodratollah Aalipour, Saieed Akbari, Peter J. Cameron +2
Let be a group. The \emph{power graph} of is a graph with the vertex set , having an edge between two elements whenever one is a power of the other. We characterize nilp…
A Note on Co-Maximal Ideal Graph of Commutative Rings
Saieed Akbari, Babak Miraftab, Reza Nikandish
Let be a commutative ring with unity. The co-maximal ideal graph of , denoted by , is a graph whose vertices are the proper ideals of which are not contained in th…