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AI Summary & Key Takeaways
AI Insight⚡ TL;DR(Too Long; Didn't Read)
The analog of Posner's theorem on the composition of two derivations in prime rings is proved for 3-prime near-rings with $d_1 a (sigma,tau)$-derivation and $d_2$ a derivation.
📌 3 Key Takeaways
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Objective & Hypothesis:The analog of Posner's theorem on the composition of two derivations in prime rings is proved for 3-prime near-rings with $d_1 a (sigma,tau)$-derivation and $d_2$ a derivation.
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Key Findings & Data:The analog of Posner's theorem on the composition of two derivations in prime rings is proved for 3-prime near-rings with $d_1 a (sigma,tau)$-derivation and $d_2$ a derivation.
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Conclusion & Impact:The analog of Posner's theorem on the composition of two derivations in prime rings is proved for 3-prime near-rings with $d_1 a (sigma,tau)$-derivation and $d_2$ a derivation.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Domain Parameters
Abstract
The analog of Posner's theorem on the composition of two derivations in prime rings is proved for 3-prime near-rings with $d_1 a (sigma,tau)$-derivation and $d_2$ a derivation.
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Cite This Article
GÖLBAŞI, Ö. (2022). On a theorem of Posner for 3-prime near-rings with $(sigma,tau)$ derivation. Hacettepe Journal of Mathematics and Statistics, Cilt: 36 - Sayı: 1, 43–47. https://ajindex.com/articles/530739