Affordable publication for maximum impact
Instant paper submission
Free plagiarism checking
No copyright transfer
Subject specific journals
Author loyalty reward
Free plagiarism checking
No copyright transfer
Subject specific journals
Author loyalty reward
You may like to read
Study Of Some Field Equations Of CosmologyA Ranking Approach Of Finding An Initial Basic Feasible Solution For A
Restricted Mapping Generates A Vector Space And Isomorphism Between Subspaces
Addressing Pre-service Teachers' Challenges In Circle Theorems Through Mathematical Constructionism
Application Of Revised Simplex Method For Profit Maximization In A Paint Company
Nilpotent As Algebraic Structure Dominant In Ring But Not In Integral Domain
It has been shown that in any nonzero commulative ring R,x ? R is nilpotent if x n = 0 for some n > 0 and all nilpotent elements in a nonzero ring are zero divisors but the converse is not necessarily true.In this paper we establish that in a nonzero ring R which 0 is the only zero divisor has no nonzero nilpotent elements.
Download
Download
