activity
20032022
most citedRings in which every nilpotent is central

7 citations · 24 across the 13 of their papers we have counts for

collaborators

14 papers

math.RA2022

The Natural partial order on modules

Tugba Pakel, Tugce Pekacar Calci, Sait Halicioglu +2

The Mitsch order is already known as a natural partial order for semigroups and rings. The purpose of this paper is to further study of the Mitsch order on modules by investigating…

math.RA2019★ 5 cited

Minus Partial Order in Regular Modules

Burcu Ungor, Sait Halicioglu, Abdullah Harmanci +1

The minus partial order is already known for sets of matrices over a field and bounded linear operators on arbitrary Hilbert spaces. Recently, this partial order has been studied o…

math.RA2018

Prime Structures in a Morita Context

Mete Burak Calci, Sait Halicioglu, Abdullah Harmanci +1

In this paper, we study on the primeness and semiprimeness of a Morita context related to the rings and modules. Necessary and sufficient conditions are investigated for an ideal o…

math.RA2015

A Class of -quasipolar Rings

M. B. Calci, S. Halicioglu, A. Harmanci

In this paper, we introduce a class of -quasipolar rings. Let be a ring with identity. An element of a ring is called {\it weakly -quasipolar} if there exists $p^…

math.RA2013★ 7 cited

Rings in which every nilpotent is central

Burcu Ungor, Sait Halicioglu, Handan Kose +1

In this paper, we introduce a class of rings in which every nilpotent element is central. This class of rings generalizes so-called reduced rings. A ring is called {\it central…

math.RA2013★ 3 cited

On A Class of Lifting Modules

Hatice Inankil, Sait Halicioglu, A. Harmanci

In this paper, we introduce principally -lifting modules which are analogous to -lifting modules and principally -semiperfect modules as a generalization of -semiperfec…