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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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On derivations and commutativity in semiprime rings
Communications in Algebra, 1995Howard E Bell
exaly
Multiplicative (generalized)-derivation in semiprime rings
Beitrage Zur Algebra Und Geometrie, 2015S K Tiwari, R K Sharma, Basudeb Dhara
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Differential identities of semiprime rings
Algebra and Logic, 1979V K Kharchenko, Kharchenko V K
exaly
Orthogonal generalized (σ, τ)-derivations of semiprime rings
Siberian Mathematical Journal, 2007Oznur GÖLBAŞI
exaly
On weakly semiprime ideals of commutative rings
Beitrage Zur Algebra Und Geometrie, 2016Ayman Badawi
exaly
SKEW POLYNOMIAL RINGS OVER SEMIPRIME RINGS
Journal of the Korean Mathematical Society, 2010Nam-Kyun Kim, Yang Lee
exaly
ON GENERALIZED DERIVATIONS OF PRIME AND SEMIPRIME RINGS
Taiwanese Journal of Mathematics, 2012exaly
Right Centralizers of Semiprime Rings
Communications in Algebra, 2014Tsiu-Kwen Lee, Tsai-Lien Wong
exaly

