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Theoretical study of M_(6)X_(2) and M_(6)XX'structure(M=Au,Ag;X,X'=S,Se):Electronic and optical properties,ability of photocatalytic water splitting,and tunable properties under biaxial strain
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作者 Jiaqi Li Xinlu Cheng Hong Zhang 《Chinese Physics B》 SCIE EI CAS CSCD 2022年第9期450-459,共10页
MoS_(2),a transition metal dichalcogenide(TMDC),has attracted significant amount of attention due to its direct bandgap,tunability and optical properties.Recently,a novel structure consisting of MoS_(2) and noble meta... MoS_(2),a transition metal dichalcogenide(TMDC),has attracted significant amount of attention due to its direct bandgap,tunability and optical properties.Recently,a novel structure consisting of MoS_(2) and noble metal nanoclusters has been reported.Inspired by this,first principle calculations are implemented to predict the structures of M_(6)X_(2) and M_(6)XX'(M=Au,Ag;X,X'=S,Se).The calculated bandgap,band edge position,and optical absorption of these structures prove that the silver compounds(Ag_(6)X_(2) and Ag_(6)XX')have great potential for catalytic water splitting.In addition,biaxial strain(tensile strain and compressive strain)is applied to adjust the properties of these materials.The bandgap presents a quasi-linear trend with the increase of the applied strain.Moreover,the transition between the direct and indirect bandgap is found.The outstanding electronic and optical properties of these materials provide strong evidence for their application in microelectronic devices,photoelectric devices,and photocatalytic materials. 展开更多
关键词 M_(6)XX'structure water spliting biaxial strain electronic properties optical absorption
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Extremum Problems of Laplacian Eigenvalues and Generalized Polya Conjecture(Dedicated to Professor Haim Brezis on the occasion of his 70th birthday) 被引量:5
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作者 Fanghua LIN 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2017年第2期497-512,共16页
In this survey on extremum problems of Laplacian-Dirichlet eigenvalues of Euclidian domains, the author briefly presents some relevant classical results and recent progress. The main goal is to describe the well-known... In this survey on extremum problems of Laplacian-Dirichlet eigenvalues of Euclidian domains, the author briefly presents some relevant classical results and recent progress. The main goal is to describe the well-known conjecture due to Polya, its connections to Weyl's asymptotic formula for eigenvalues and shape optimizations. Many related open problems and some preliminary results are also discussed. 展开更多
关键词 Extremum problems Laplacian eigenvalues WEYL asymptotics Polya'sconjecture spliting equality Regularity of MINIMIZERS
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