On Quasi Weak Commutative Near-rings-II
Authors :
G. Gopalakrishnamoorthya,* S.Geethab and S. Anithac
Author Address :
aDepartment of Mathematics, PSNL College of Education, Sattur-626 203, Tamil Nadu, India.
bDepartment of Mathematics, Pannai College of Engineering and Technology, Sivaganga-630 561, Tamil Nadu, India.
cDepartment of Mathematics, Raja Doraisingam Government Arts College, Sivaganga-630 561, Tamil Nadu, India.
*Corresponding author.
Abstract :
A right near-ring N is called weak Commutative,( Definition 9.4 Pilz [9] ) if xyz = xzy for every x,y,z $ \varepsilon $ N. A right near-ring N is called pseudo commutative ( Definition 2.1, S.Uma and others [10] ) if xyz = zyx for all x,y,z $ \varepsilon $ N. A right near-ring N is called quasi weak commutative near-ring if xyz = yxz for every x,y,z $ \varepsilon $ N [4]. In [4], we have obtained some interesting results of quasi-weak commutative near-rings. In this paper we obtain some more results of quasi weak commutative near-rings.
Keywords :
Quasi-weak commutative near-ring, Boolean-like near-ring.
DOI :
Article Info :
Received : October 10, 2014; Accepted : March 23, 2015.
