Y
Ying Dai
Researcher at Shandong University
Publications - 827
Citations - 41002
Ying Dai is an academic researcher from Shandong University. The author has contributed to research in topics: Photocatalysis & Band gap. The author has an hindex of 87, co-authored 706 publications receiving 31538 citations. Previous affiliations of Ying Dai include North Carolina State University & Northern Illinois University.
Papers
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Multiple Topological Magnetism in van der Waals Heterostructure of MnTe2/ZrS2.
TL;DR: Using first-principles and Monte Carlo simulations, this paper showed that multiple topological magnetism (i.e., skyrmion and bimeron) can survive in van der Waals heterostructure MnTe2/ZrS2.
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Realization of insulating massive Dirac fermion state in Bi2Te3 by co-substitution of magnetic and non-magnetic elements
TL;DR: In this paper, the authors theoretically reveal that co-substitution of magnetic and non-magnetic elements is a promising way to realize it, and Fe is the best candidate to achieve it in Bi2Te3 among M (M = Ti, V, Cr, Mn and Fe).
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Low-Temperature Sintering and Microwave Dielectric Properties of the Zn2SiO4 Ceramics
TL;DR: In this article, the authors used Zn2SiO4 nanoparticles synthesized by Sol-Gel method to improve the sintering and dielectric properties of Willemite ceramics.
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The electronic properties and electron affinity of the hydrogenated nanodiamonds with surface reconstructions
TL;DR: In this article, the influence of surface reconstructions on the geometries, stability, electronic structures and the electron affinity of the hydrogenated nanodiamonds, which is achieved by the dehydrogenation from neighboring hydrogenated sites was investigated.
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Robust Second-Order Topological Insulators with Giant Valley Polarization in Two-Dimensional Honeycomb Ferromagnets.
TL;DR: In this article , a tight-binding model and first-principles calculations are used to identify intrinsic ferromagnetic 2H-RuCl2 and Janus VSSe monolayers as experimentally feasible candidates of predicted robust SOTIs with the emergence of nontrivial corner states along different magnetization directions.