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Prime ideals and generalized derivations with central values on rings
Rendiconti del Circolo Matematico di Palermo Series 2, 2020Mamouni Abdellah +2 more
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Fully \(^*\)-prime rings with involution
2018Let \(R\) be an associative ring, not necessarily unital. An involution \(*\) on \(R\) is an additive map on \(R\) such that \((a^*)^*=a\) and \((ab)^*=b^*a^*\) for every \(a\), \(b\in R\). The author studies properties of \(*\)-prime rings, that is rings with involution.
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Splitsville: structural and functional insights into the dynamic bacterial Z ring
Nature Reviews Microbiology, 2016Daniel P Haeusser, William Margolin
exaly
Chemical recycling to monomer for an ideal, circular polymer economy
Nature Reviews Materials, 2020Geoffrey W Coates, Yutan D Y L Getzler
exaly
Function and regulation of cullin–RING ubiquitin ligases
Nature Reviews Molecular Cell Biology, 2005Raymond J Deshaies
exaly
International Journal of Mathematics Trends and Technology, 2016
Meram Munirathnam, Dr. D Bharathi
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Meram Munirathnam, Dr. D Bharathi
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