Results 311 to 320 of about 902,467 (342)

2D materials as an emerging platform for nanopore-based power generation

Nature Reviews Materials, 2019
Michal Macha, Sanjin Marion, Vishal V R Nandigana   +2 more
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Exoelectrogenic bacteria that power microbial fuel cells

Nature Reviews Microbiology, 2009
Bruce E Logan
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Mitochondria as multifaceted regulators of cell death

Nature Reviews Molecular Cell Biology, 2020
Florian J Bock, Stephen W G Tait
exaly  

G*Power 3: A flexible statistical power analysis program for the social, behavioral, and biomedical sciences

Behavior Research Methods, 2007
Edgar Erdfelder, Axel Buchner
exaly  

High-power all-solid-state batteries using sulfide superionic conductors

Nature Energy, 2016
Yuki Kato, Satoshi Hori, Kota Suzuki
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Non-fullerene acceptors for organic solar cells

Nature Reviews Materials, 2018
Cenqi Yan, Stephen Barlow, Zhaohui Wang
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Ammonia for power

Progress in Energy and Combustion Science, 2018
Agustin Valera Medina
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An inequality for power means

Denote \(n\)-tuples of real numbers as \[ x\equiv(x_1,x_2,\dots, x_n),\quad 1+x\equiv(1+x_1,1+x_2,\dots,1+x_n). \] Let \(x_i>0\) \((i=1,\dots,n)\). For any real number \(p\), the \(p\)th power mean of \((x)\) is defined as \[ M_p(x)=\left (\frac 1n\sum^p_{i=1}x_i^p\right)^{\frac 1p},p\neq 0; \] \[ M_0(x)=\lim_{p\to 0} M_p(x)=\left(\prod^n_{i=1} x_i ...
Shi, Wenping, Sun, Mingbao
openaire   +1 more source

ABC transporters: the power to change

Nature Reviews Molecular Cell Biology, 2009
Douglas C Rees, Eric Johnson, Oded Lewinson   +2 more
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Hermite-Hadamard type inequalities for quasi-convex functions via improved power-mean inequality

, 2021
Mahir Kadakal
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