Homomorphic images and the singular ideal of a strongly right bounded ring
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Publication:3808263
DOI10.1080/00927878808823621zbMath0659.16025OpenAlexW1993622250MaRDI QIDQ3808263
Gary F. Birkenmeier, Ralph P. Tucci
Publication date: 1988
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00927878808823621
nilpotent elementsduo ringclosed idealsingular idealscompletely semiprime idealstrongly right bounded ring
Related Items (9)
MODULES WITH FULLY INVARIANT SUBMODULES ESSENTIAL IN FULLY INVARIANT SUMMANDS ⋮ ON RINGS WHOSE RIGHT ANNIHILATORS ARE BOUNDED ⋮ On strongly right bounded finite rings II ⋮ Right complement bounded semiprime rings ⋮ On strongly bounded rings and duo rings ⋮ A taxonomy of 2-primal rings. ⋮ Two theorems of QF rings. ⋮ Corigend homomorphic images and the singular ideal of a strongly right boundade ring ⋮ On strongly right bounded finite rings
Cites Work
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- Factorization and lattice theorems for a bounded pricipal ideal domain
- Structure of right subdirectly irreducible rings. I
- Structure of right subdirectly irreducible rings. II
- Left principal ideal domains
- Rings whose proper homomorphic images are right subdirectly irreducible
- Split-null extensions of strongly right bounded rings
- Quotient Rings of Rings Generated by Faithful Cyclic Modules
- A generalization of FPF rings
- Rings with Unique Maximal Ideals
- Self-injective rings and the minimal direct summand containing the nilpotents
- On Duo Rings
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