Results 131 to 140 of about 1,277,681 (312)
AI‐Driven Defect Engineering for Advanced Thermoelectric Materials
Advanced Materials, EarlyView.This review presents how AI accelerates the design of defect‐tuned thermoelectric materials. By integrating machine learning with high‐throughput data and physics‐informed representations, it enables efficient prediction of thermoelectric performance from complex defect landscapes.
Chu‐Liang Fu +9 more
wiley +1 more source
On the Location of the Roots of the Derivative of a Polynomial [PDF]
, 1922 J. L. Walsh
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Active Diffusion Controlled Dual Stability in Thermoelectrics for Sustainable Heat Harvesting
Advanced Materials, EarlyView.Introducing a Mg interlayer at the junction simultaneously stabilizes Mg3(Bi,Sb)2 materials and contacts for over 100 days. This dual stabilization derives from suppressing detrimental Mg diffusion and compensating for Mg loss, thereby maintaining an outstanding power density of 0.45 W cm−2 and remarkable conversion efficiency of 8.6% in aged modules ...
Longquan Wang +5 more
wiley +1 more source
A note on the location of the zeros of polynomials [PDF]
, 1952 Ruth E. O’Donnell
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Advanced Materials Interfaces, EarlyView.Here, we demonstrate how heating and cooling cycles modulate the self‐assembly of amino acid‐appended perylene bisimides (PBIs), influencing their structural and optoelectronic properties. With the use of small angle neutron scattering, AFM, UV–vis absorption spectroscopy and rheology it is determined how this affects their performance in perovskite ...
Rebecca Elaine Ginesi +6 more
wiley +1 more source
Advanced Materials Interfaces, EarlyView.Silk fibroin enhances the oxygen evolution reaction (OER) on Ni(OH)₂ catalysts by stabilizing oxygen vacancies and promoting charge transfer. Operando spectroelectrochemical analyses reveal a Mars–van Krevelen‐type mechanism involving lattice oxygen and superoxide intermediates.
Eduardo R. do Nascimento +3 more
wiley +1 more source
Discrete Mathematics, 1988 AbstractIn this paper we provide a new approach to some of the applications of linear algebra in Combinatorics. This enables us to derive many of the basic bounds on designs, orthogonal arrays, codes etc. in a simple and uniform fashion, and to obtain many extensions of these results.
openaire +2 more sources