On radical classes of hemirings
Author:
Affiliation:
1. A. Razmadze Mathematical Institute of Tbilisi State University
2. Dong Thap University, Vietnam
3. College of Pedagogy, Hue University, Vietnam
Publisher
Tbilisi Centre for Mathematical Sciences
Link
https://www.degruyter.com/view/j/tmj.2014.7.issue-1/tmj-2014-0007/tmj-2014-0007.pdf
Reference16 articles.
1. L. Márki, R. Mlitz and R. Wiegandt. A general Kurosh-Amitsur radical theory. Commun. Algebra, 16:249–305, 1988.
2. D. M. Olson and T. L. Jenkins. Radical theory for hemirings. J. Nature. Sci. Math., 23:23–32, 1983.
3. D. M. Olson and A. C. Nance. A note on radical for hemirings. Quaestiones Mathematicae, 12:307–314, 1989.
4. D. M. Olson, G. A. P. Heyman and L. H. LeRoux. Weakly special classes of hemirings. Quaestiones Mathematicae, 15:119–126, 1992.
5. D. M. Olson, L. H. LeRoux and G. A. P. Heyman. Three special classes for hemirings. Quaestiones Mathematicae, 17:205–215, 1994.
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1. Some Remarks on the Jacobson Radical Types of Semirings and Related Problems;Vietnam Journal of Mathematics;2016-08-31
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