F
Feng Jin
Researcher at Xi'an Jiaotong University
Publications - 129
Citations - 2267
Feng Jin is an academic researcher from Xi'an Jiaotong University. The author has contributed to research in topics: Piezoelectricity & Dispersion relation. The author has an hindex of 22, co-authored 113 publications receiving 1692 citations.
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Bioinspired engineering of honeycomb structure – Using nature to inspire human innovation
Qian-Cheng Zhang,Xiaohu Yang,Peng Li,Guoyou Huang,Shangsheng Feng,Cheng Shen,Bin Han,Xiaohui Zhang,Feng Jin,Feng Xu,Tian Jian Lu +10 more
TL;DR: A review of the interdisciplinary efforts to better understand the design principles for products with honeycomb structures, including their fabrication, performance (e.g., mechanical, thermal and acoustic properties) as well as optimization design is presented in this article.
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Dispersion relations for SH-wave propagation in periodic piezoelectric composite layered structures
TL;DR: In this article, the propagation behavior of horizontally polarized shear waves (SH-waves) in a periodic piezoelectric-polymeric layered structure was taken into account, and the phase velocity equations of SH-waves propagation were obtained for the cases of wave propagation in the direction normal to the interface and along the interface, respectively.
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Love waves propagation in a piezoelectric layered structure with initial stresses
TL;DR: In this paper, the propagation behavior of Love wave in a piezoelectric layered structure with inhomogeneous initial stress is studied and the influence of the initial stress gradient coefficient on the stress, mechanical displacement and electrical potential distribution in the layer and the substrate is investigated in detail.
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Transverse surface waves on a piezoelectric material carrying a functionally graded layer of finite thickness
TL;DR: In this article, the propagation behavior of transverse surface waves (love waves) in a piezoelectric half space of polarized ceramics carrying a functionally graded material layer is studied from the three-dimensional equations of linear piezolectricity, and the effect of gradient coefficients on the dispersive relations and phase velocities of Love wave propagation is discussed in detail.
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Vibration analysis of piezoelectric ceramic circular nanoplates considering surface and nonlocal effects
TL;DR: Based on the theory of surface and non-local piezoelectricity, a novel two-dimensional theory of PIs and boundary conditions are derived by utilizing the Hamilton's principle as discussed by the authors.