Structured, Shaped, or Printed Single‐Atom Catalysts and Their Applications
Advanced Functional Materials, EarlyView.This paper reviews the design and use of structured single‐atom catalysts, which integrate porous architectures with the exceptional reactivity of isolated catalytic sites. It explores fabrication strategies, advanced characterization methods, and support materials that enhance thermal stability, mechanical robustness, and operational efficiency of ...
Jiachengjun Luo +4 more
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Stability analysis and solutions of fractional boundary value problem on the cyclopentasilane graph. [PDF]
HeliyonWang G, Yuan H, Baleanu D.
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Initial boundary-value problem for the spherically symmetric Einstein equations with fluids with tangential pressure. [PDF]
Proc Math Phys Eng Sci, 2017 Brito I, Mena FC.
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Active Learning‐Driven Discovery of Sub‐2 Nm High‐Entropy Nanocatalysts for Alkaline Water Splitting
Advanced Functional Materials, EarlyView.High‐entropy nanoparticles (HENPs) hold great promise for electrocatalysis, yet optimizing their compositions remains challenging. This study employs active learning and Bayesian Optimization to accelerate the discovery of octonary HENPs for hydrogen and oxygen evolution reactions.
Sakthivel Perumal +5 more
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A numerical solution of a singular boundary value problem arising in boundary layer theory. [PDF]
Springerplus, 2016 Hu J.
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A uniqueness theorem for some nonlinear boundary value problems [PDF]
, 1969 A. Kadish
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Advanced Functional Materials, EarlyView.This work explores Li‐substituted P2 layered oxides for Na‐ion batteries by crystallographic and electrochemical studies. The effect of lithium on superstructure orderings, on phase transitions during synthesis and electrochemical cycling and on the interplay of O‐ versus TM‐redox is revealed via various advanced techniques, including semi‐simultaneous
Mingfeng Xu +5 more
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Riemann boundary value problem for triharmonic equation in higher space. [PDF]
ScientificWorldJournal, 2014 Gu L.
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An example of slow decay of the solution of the initial-boundary value problem for the wave equation in unbounded regions [PDF]
, 1964 E. C. Zachmanoglou
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