M. Salahshour

activity

20182026

most citedThe evolution of punishing institutions

22 citations · 69 across the 12 of their papers we have counts for

collaborators

Showing math.GRShow all

4 papers · 1 filter

math.GR2023

Construction of Gyrogroups of Order $2^{n}$ by Cyclic 2-Groups

Abraham A. Ungar, Mohammad Ali Salahshour, Kurosh Mavaddat Nezhaad

A gyrogroup is a structure constituting from a non-empty set and a binary operation such that satisfying the left identity, and left inverse conditions, and also has the associativ…

math.GR2022

Construction of All Gyrogroups of Orders at most 31

Ali Reza Ashrafi, Kurosh Mavaddat Nezhaad, Mohammad Ali Salahshour

The gyrogroup is the closest algebraic structure to the group ever discovered. It has a binary operation $⋆$ containing an identity element such that each element has an invers…

math.GR2021

Counting Centralizers of a Finite Group with an Application in Constructing the Commuting Conjugacy Class Graph

A. R. Ashrafi, M. A. Salahshour

The set of all centralizers of elements in a finite group $G$ is denoted by $C e n t (G)$ and $G$ is called $n -$ centralizer if $∣ C e n t (G) ∣ = n$ . In this paper, the structure of centrali…

math.GR2020★ 3 cited

Construction of New Gyrogroups and the Structure of their Subgyrogroups

S. Mahdavi, A. R. Ashrafi, M. A. Salahshour

Suppose that $G$ is a groupoid with binary operation $\otimes$ . The pair $(G, \otimes)$ is said to be a gyrogroup if the operation $\otimes$ has a left identity, each element $a \in…

Construction of Gyrogroups of Order 2n by Cyclic 2-Groups

Construction of All Gyrogroups of Orders at most 31

Counting Centralizers of a Finite Group with an Application in Constructing the Commuting Conjugacy Class Graph

Construction of New Gyrogroups and the Structure of their Subgyrogroups

Construction of Gyrogroups of Order $2^{n}$ by Cyclic 2-Groups