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On derivations in near-rings and rings
2016In a near-ring \(R\) a derivation \(D\) is called an scp-derivation if \([x,y] = [D(x), D(y)]\), a Daif 1(2)-derivation if \(D(xy) - D(yx) = [x, y] (=[-x, y])\) (\(\forall x, y \in R\)). Various commutativity (and distributivity) results linked to such derivations are given: e.g.
Bell, Howard E., Mason, Gordon
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A Simple Fused‐Ring Acceptor toward High‐Sensitivity Binary Near‐Infrared Photodetector
Advanced Optical Materials, 2022Lianjie Zhang, Jun-Wu Chen
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Bacterial cell division: assembly, maintenance and disassembly of the Z ring
Nature Reviews Microbiology, 2009Jeff Errington
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Function and regulation of cullin–RING ubiquitin ligases
Nature Reviews Molecular Cell Biology, 2005Raymond J Deshaies
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Focused-Ion-Beam Nanofabrication of Near-Infrared Magnetic Metamaterials
Advanced Materials, 2005Jiangfeng Zhou +2 more
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