1. Density functional theory study on the influence of tension and compression deformation on the electrical and phonon properties of monolayer and bilayer graphene
- Author
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Guili Liu, Lin Wei, Guo-Ying Zhang, and YanJin Qu
- Subjects
Materials science ,Phonon ,Band gap ,Deformation (meteorology) ,010402 general chemistry ,01 natural sciences ,Catalysis ,law.invention ,Inorganic Chemistry ,Condensed Matter::Materials Science ,law ,0103 physical sciences ,Monolayer ,Ultimate tensile strength ,Physical and Theoretical Chemistry ,010304 chemical physics ,Condensed matter physics ,Graphene ,business.industry ,Organic Chemistry ,0104 chemical sciences ,Computer Science Applications ,Semiconductor ,Computational Theory and Mathematics ,business ,Bilayer graphene - Abstract
Based on first-principles calculations using density functional theory, this paper systematically studies the effects of uniaxial tension-compression deformation on the stability and electrical and thermal properties of monolayer graphene and AA stacked bilayer graphene. The study shows that the original symmetry of graphene is broken by the tensile and compression deformations, catalyzing the interlayer coupling of bilayer graphene. Its electronic energy band, phonon dispersion, and other physical properties have changed. The transition from metalloid to semiconductor has completed since the deformation weakens the stability of the graphene system to varying degrees and opens the band gap of monolayer graphene. The band gap becomes larger with the increase of tensile and compressive deformation, in which way it can be adjusted. Influenced by the tiny tensile deformation, metalloid properties are exhibited by a small band gap of intrinsic AA-stacked bilayer graphene, and then the band gap becomes larger as the deformation increases. A band gap appears in the system phonon dispersion curves when the compression deformation increases to -15%. The phonon mode softens and shows virtual frequency. The value of virtual frequency increases with the increase of compression deformation. At the very moment, the vibration mode is discontinuous, and the system is unstable.
- Published
- 2021