Y
Ya-Pu Zhao
Researcher at Chinese Academy of Sciences
Publications - 228
Citations - 9321
Ya-Pu Zhao is an academic researcher from Chinese Academy of Sciences. The author has contributed to research in topics: Wetting & Deflection (engineering). The author has an hindex of 50, co-authored 216 publications receiving 8169 citations. Previous affiliations of Ya-Pu Zhao include Peking University.
Papers
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Mechanics of adhesion in MEMS - a review
Ya-Pu Zhao,Lisen Wang,Tongxi Yu +2 more
TL;DR: A review of the mechanics of microscale adhesion in microelectromechanical systems (MEMS) is presented in this article, where dimensionless numbers such as Tabor number, adhesion parameter and peel number for microscale elastic adhesion contact are discussed in detail.
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Measurement of the Rate of Water Translocation through Carbon Nanotubes
TL;DR: This work exhibits a rate enhancement of 882-51 and a slip length of 53-8 nm for CNTs with diameters of 0.81-1.59 nm and found that the enhancement factor does not increase monotonically with shrinking tube diameter and there exists a discontinuous region around 0.10 nm.
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Size effect on the coalescence-induced self-propelled droplet
TL;DR: In this article, an analysis based on the energy conservation is presented for the self-propelled droplet during coalescence of two droplets of the same size over a superhydrophobic rough surface.
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Adsorption of formaldehyde molecule on the intrinsic and Al-doped graphene: A first principle study
Mei Chi,Ya-Pu Zhao +1 more
TL;DR: In this article, the adsorption of H2CO on the intrinsic and Al-doped graphene sheets using density functional theory (DFT) calculations was investigated to search for a high sensitivity sensor for formaldehyde (H2CO).
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Nonlinear behavior for nanoscale electrostatic actuators with Casimir force
Wen-Hui Lin,Ya-Pu Zhao +1 more
TL;DR: A one degree of freedom mass-spring model is adopted and the bifurcation properties of the actuators are obtained and stability analysis shows that one equilibrium point is Hopf point and the other is unstable saddle point when there are two equilibrium points.