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Two commutativity properties for rings
2016Let A be a nonempty subset of the ring R, and let n be a fixed positive integer. We call R a Q(n)-ring if \(n[x,y]=0\) implies \([x,y]=0\); we say that R has property (II-A) if for each x,y\(\in R\) such that x-y\(\in A\), either \(x^ 2=y^ 2\) or x and y both centralize A.
Psomopoulos, Evagelos +2 more
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Alternative therapeutic strategies to treat antibiotic-resistant pathogens
Nature Reviews Microbiology, 2023Craig R Macnair, Steven T Rutherford
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Structure–property–function relationships of natural and engineered wood
Nature Reviews Materials, 2020Chaoji Chen, Yudi Kuang, Shuze Zhu
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Artificial channels for confined mass transport at the sub-nanometre scale
Nature Reviews Materials, 2021Jie Shen, Gong-Ping Liu, Yu Han
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Pressure Induced Nanoparticle Phase Behavior, Property, and Applications
Chemical Reviews, 2019Feng Bai, Kaifu Bian, Xin Huang
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Thermoelectric plastics: from design to synthesis, processing and structure–property relationships
Chemical Society Reviews, 2016Renee Kroon +2 more
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