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On semiprime Noetherian PI-rings
2016Let \(R\) be a semiprime Noetherian PI-ring, and let \(Q\) be its semisimple Artinian classical quotient ring. The author establishes the equivalence of the following three statements. (1) The (classical) Krull dimension of \(R\) is \(\leq 1\); (2) If \(T\) is a ring with \(R\subseteq T\subseteq Q\), then \(T\) is Noetherian; (3) For central regular ...
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Fuzzy ideals and fuzzy semiprime ideals: Some ring theoretic analogues
Information Sciences, 1992Rajesh Kumar
semanticscholar +1 more source
A note on multiplicative (generalized)-derivations and left ideals in semiprime rings
, 2020B. Dhara, S. Kar, Swarup Kuila
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Ring Hulls of Semiprime Homomorphic Images
, 2008G. Birkenmeier, J. Park, S. Rizvi
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Higher derivations and Posner’s second theorem for semiprime rings
Annali dell?Università di Ferrara, 2020B. Prajapati
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Bacterial cell division: assembly, maintenance and disassembly of the Z ring
Nature Reviews Microbiology, 2009Jeff Errington
exaly
More on the Generalized (m,n)-Jordan Derivations and Centralizers on Certain Semiprime Rings
, 2020Driss Bennis, B. Dhara, B. Fahid
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