Results 141 to 150 of about 1,324,184 (168)
Some of the next articles are maybe not open access.
1973
A ring S is a (classical) right quotient ring of a subring T if every regular element a ∈ T has an inverse in S and $$ S = \{ a{b^{ - 1}}|a,b \in T,b\;{\text{reular}}\} $$ Then T is an order in S (cf. 7.21). The following condition is necessary and sufficient for a ring T to possess a classical quotient ring: If a, b ∈ T, and if b is regular ...
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A ring S is a (classical) right quotient ring of a subring T if every regular element a ∈ T has an inverse in S and $$ S = \{ a{b^{ - 1}}|a,b \in T,b\;{\text{reular}}\} $$ Then T is an order in S (cf. 7.21). The following condition is necessary and sufficient for a ring T to possess a classical quotient ring: If a, b ∈ T, and if b is regular ...
openaire +1 more source
Semiprime rings with differential identities
1992Let \(R\) be a semi-prime ring with maximal right quotient ring \(U\) and let \(\text{Der}(U)\) be the set of derivations of \(U\). The extended centroid of \(R\) is \(C\), the center of \(U\). A differential polynomial is an element \(f \in U*_ C C\{X^ W\}\), the free product over \(C\) of \(U\) and the free \(C\)-algebra in indeterminates \(x_ i^ w\),
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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
semanticscholar +1 more source
On one sided ideals of a semiprime ring with generalized derivations
Aequationes Mathematicae, 2012Vincenzo de Filippis +2 more
exaly
More on the Generalized (m,n)-Jordan Derivations and Centralizers on Certain Semiprime Rings
, 2020Driss Bennis, B. Dhara, B. Fahid
semanticscholar +1 more source
Generalized Derivations with Nilpotent Values on Semiprime Rings
Acta Mathematica Sinica, English Series, 2004Feng Wei
exaly
Semiprime rings with prime ideals invariant under derivations
Journal of Algebra, 2006Tsiu-Kwen Lee, Chen-Lian Chuang
exaly

