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Communications in Algebra Volume 35, 2007 - Issue 6
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Original Articles

The Skolem–Noether Theorem for Semiprime Rings Satisfying a Strict Identity

Tsiu-Kwen Lee† Department of Mathematics, National Taiwan University, Taipei, Taiwan
&
Kun-Shan Liu Department of Mathematics, National Taiwan University, Taipei, TaiwanCorrespondence[email protected]
Pages 1949-1955 | Received 14 Mar 2005, Published online: 08 Jun 2007

Citations (9)

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Read on this site (3)

Tsiu-Kwen Lee. (2019) Certain basic functional identities of semiprime rings. Communications in Algebra 47:1, pages 17-29.
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Tsiu-Kwen Lee. (2016) Functional identities and Jordan σ-derivations. Linear and Multilinear Algebra 64:2, pages 221-234.
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Charles Lanski. (2014) Skew Derivations and Engel Conditions. Communications in Algebra 42:1, pages 139-152.
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Articles from other publishers (6)

M. Tamer Koşan, Tsiu-Kwen Lee & Jheng-Huei Lin. (2022) Two-sided zero product properties on symmetric algebras. Linear Algebra and its Applications 655, pages 186-201.
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Tsiu-Kwen Lee. (2017) Jordan [! \large !]$\sigma $-derivations of prime rings. Rocky Mountain Journal of Mathematics 47:2.
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Cheng-Kai Liu. (2015) An Engel condition with skew derivations for one-sided ideals. Monatshefte für Mathematik 180:4, pages 833-852.
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M. TAMER KOŞAN & TSIU-KWEN LEE. (2014) b -GENERALIZED DERIVATIONS OF SEMIPRIME RINGS HAVING NILPOTENT VALUES . Journal of the Australian Mathematical Society 96:3, pages 326-337.
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Pao-Kuei Liau & Cheng-Kai Liu. (2018) On Automorphisms and Commutativity in Semiprime Rings. Canadian Mathematical Bulletin 56:3, pages 584-592.
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TSIU-KWEN LEE & YIQIANG ZHOU. (2011) AN IDENTITY WITH GENERALIZED DERIVATIONS. Journal of Algebra and Its Applications 08:03, pages 307-317.
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