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Wei Zhang
Researcher at Chinese Academy of Sciences
Publications - 1643
Citations - 58115
Wei Zhang is an academic researcher from Chinese Academy of Sciences. The author has contributed to research in topics: Computer science & Amorphous metal. The author has an hindex of 96, co-authored 1404 publications receiving 43392 citations. Previous affiliations of Wei Zhang include University of Surrey & Southern Medical University.
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Journal ArticleDOI
Impaired neurogenesis in the hippocampus of an adult VPS35 mutant mouse model of Parkinson's disease through interaction with APP.
TL;DR: In this article, the role of the VPS35 D620N mutation in adult hippocampal neurogenesis was investigated, and it was shown that the mutant hyperphosphorylates amyloid precursor protein (APP) at Thr668 and interacts with APP.
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Construction of highly efficient 0D/2D Bi2MoO6/g-C3N4 heterojunctions for visible-light-driven photodegradation of 1-naphthol
Yunlong Lan,Qiaoping Kong,Hongzhi Wang,Dongdong Ren,Zi-en Fang,Wei Zhang,Qi Chang,Baoyi Li,Jun Lu,Liping Xiao +9 more
TL;DR: In this paper , a 0D/2D Bi2MoO6/g-C3N4 heterojunctions were successfully assembled by a one-step hydrothermal method.
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Theoretical Insights on Au-based Bimetallic Alloy Electrocatalysts for Nitrogen Reduction Reaction with High Selectivity and Activity.
TL;DR: In this paper, the influence of composition and ratio of Au-based alloys on nitrogen reduction reaction (NRR) and hydrogen evolution via Tafel mechanism were compared to reveal that the Mo3 Au surface showed satisfactory catalytic performance by simultaneously promoting NRR and suppressing HER.
Proceedings ArticleDOI
On market-based coordination of Thermostatically Controlled Loads with user preference
TL;DR: The proposed approach can effectively maximize the social welfare and reduce power congestion at key times and creates an interactive market where the users and the coordinator cooperatively determine the optimal energy allocation and energy price.
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The piecewise parabolic method for Riemann problems in nonlinear elasticity.
TL;DR: The HLLD (“D” denotes Discontinuities) Riemann solver is proved to have better robustness and efficiency for resolving complex nonlinear wave structures compared with the HLL and HLLC solvers, especially in the shock-tube problem including more than five waves.