Askar Tuganbaev
This paper is a survey of results on centrally essential rings and semirings. A ring (respectively, semiring) is said to be centrally essential if it is either commutative or satisfies the property that for any non-central element a, there exist non-zero central elements x and y with ax = y. The class of centrally essential rings is very large; many corresponding examples are given in the work.
@article{020766e3-c54e-4205-91f2-a89c70d7f106,
title={Centrally Essential Rings and Semirings},
author={Askar Tuganbaev},
year={2022},
language={English}
}TY - JOUR TI - Centrally Essential Rings and Semirings AU - Askar Tuganbaev PY - 2022 LA - English ER -
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