RO EN
Characterization of division µ-LA-semigroups
Authors: Q. Mushtaq, K. Mahmood
– 0.38 Mb
Abstract
Let G be a left almost semigroup (LA-semigroup), also known as Abel-Grassman’s groupoid and a left invertive groupoid. In this paper we have shown that G is a division µ-LA-semigroup if and only if it has a linear form. Characterization of division µ -LA-semigroups is also done by using permutations.Q. Mushtaq,
K. Mahmood
Department of Mathematics,
Quaid-i-Azam University,
Islamabad,
Pakistan.
E-mail:
K. Mahmood
Department of Mathematics,
Quaid-i-Azam University,
Islamabad,
Pakistan.
E-mail:
Fulltext
– 0.38 Mb
Contents
- SQS-3-Groupoid with q(x,x,y)=x
- Some results on hyper BCK-algebras
- Quasi p-ideals of quasi BCI-algebras
- On groupoids with identity x(xy) = y
- m-systems and n-systems in ordered semigroups
- Fuzzy congruences on groups
- Quotient groups induced by fuzzy subgroups
- Zeroids and idempoids in AG-groupoids
- Characterization of division µ-LA-semigroups
- A note on Salem numbers and Golden mean
- Abel-Grassmann\'s bands
- Hyper I-algebras and polygroups
- Extensions of Latin subsquares and local embeddability of groups and group algebras
