most citedAbel-Grassmann Groupoids of Modulo Matrices

2 citations · 4 across the 8 of their papers we have counts for

collaborators

9 papers

math.GR2015

On cyclic associative Abel-Grassman groupoids

Muhammad Iqbal, Imtiaz Ahmad, Muhammad Shah +1

A new subclass of AG-groupoids, so called, cyclic associative Abel-Grassman groupoids or CA-AG-groupoid is studied. These have been enumerated up to order . A test for the verif…

math.GR2014

Some General Properties of LAD and RAD AG-groupoids

Muhammad Rashad, Imtiaz Ahmad, Muhammad Shah

A groupoid that satisfies the left invertive law: is called an AG-groupoid. We extend the concept of left abelian distributive groupoid (LAD) and right abelia…

math.GM2014

Fuzzy Cosets and Quotient Fuzzy AG-subgroups

Amanullah, Imtiaz Ahmad, Muhammad Shah

In this paper we extend the concept of fuzzy AG-subgroups. We introduce some results in normal fuzzy AG-subgroups. We define fuzzy cosets and quotient fuzzy AG-subgroups, and prove…

math.GR2014

On Modulo AG-groupoids

Amanullah, Muhammad Rashad, Imtiaz Ahmad +1

A groupoid G is called an AG-groupoid if it satisfies the left invertive law: (ab)c = (cb)a. An AG-group G, is an AG-groupoid with left identity e \in G (that is, ea = a for all a…

math.GR2014

The Multiplication Group of an AG-group

Muhammad Shah, Asif Ali, Imtiaz Ahmad +1

We investigate the multiplication group of a special class of quasigroup called AG-group. We prove some interesting results such as: the multiplication group of an AG-group of orde…

math.GR2014

Some General Properties of Stein-AG-groupoids and Stein-AG-Test

Muhammad Rashad, Imtiaz Ahmad, Muhammad Shah +1

A groupoid that satisfying the left invertive law is called an AG-groupoid.this concept is extended to introduce a Stein AG-groupoid. We provethe existence by providing some non-as…