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Pressure-induced enhancement of optoelectronic properties in PtS2
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作者 Yi-Fang Yuan Zhi-Tao Zhang +9 位作者 wei-ke wang Yong-Hui Zhou Xu-Liang Chen Chao An Ran-Ran Zhang Ying Zhou Chuan-Chuan Gu Liang Li Xin-Jian Li Zhao-Rong Yang 《Chinese Physics B》 SCIE EI CAS CSCD 2018年第6期345-349,共5页
PtS2, which is one of the group-10 transition metal dichalcogenides, attracts increasing attention due to its extraordinary properties under external modulations as predicted by theory, such as tunable bandgap and ind... PtS2, which is one of the group-10 transition metal dichalcogenides, attracts increasing attention due to its extraordinary properties under external modulations as predicted by theory, such as tunable bandgap and indirect-to-direct gap transition under strain; however, these properties have not been verified experimentally. Here we report the first experimental exploration of its optoelectronic properties under external pressure. We find that the photocurrent is weakly pressuredependent below 3 GPa but increases significantly in the pressure range of 3 GPa–4 GPa, with a maximum ~ 6 times higher than that at ambient pressure. X-ray diffraction data shows that no structural phase transition can be observed up to26.8 GPa, which indicates a stable lattice structure of PtS2 under high pressure. This is further supported by our Raman measurements with an observation of linear blue-shifts of the two Raman-active modes to 6.4 GPa. The pressure-enhanced photocurrent is related to the indirect-to-direct/quasi-direct bandgap transition under pressure, resembling the gap behavior under compression strain as predicted theoretically. 展开更多
关键词 high pressure optoelectronic properties transition metal disulfide
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The Well-Posedness of Solution to Semilinear Pseudo-parabolic Equation 被引量:17
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作者 wei-ke wang Yu-tong wang 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2019年第2期386-400,共15页
In this paper, we use the Green's function method to get the pointwise convergence rate of the semilinear pseudo-parabolic equations. By using this precise pointwise structure and introducing negative index Sobole... In this paper, we use the Green's function method to get the pointwise convergence rate of the semilinear pseudo-parabolic equations. By using this precise pointwise structure and introducing negative index Sobolev space condition on the initial data, we release the critical index of the nonlinearity for blowing up. Our result shows that the global existence does not only depend on the nonlinearity but also the initial condition. 展开更多
关键词 Green's function POINTWISE NEGATIVE index SOBOLEV space
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