Yang Nan, Wang Ying, Ji Jinghan, Shi Zhihong, Liu Guili, Zhang Guoying
College of Architecture and Civil Engineering, Shenyang University of Technology, Shenyang, 110870, China.
College of Physical Science and Technology, Shenyang Normal University, Shenyang, 110034, China.
J Mol Model. 2024 Jan 11;30(2):35. doi: 10.1007/s00894-024-05835-1.
Density functional theory (DFT) was used to investigate the effects of varying carbon doping concentrations on the electronic and optical properties of SnS-doped systems. The findings show that a doping concentration of 3.7% in SnS results in the highest structural stability and the lowest formation energy. A pure SnS monolayer is an indirect bandgap semiconductor, and the result reveals that increasing carbon doping correlates with a gradual reduction in the system's bandgap. The density of states analysis reveals that the valence band comprises C-2p, S-3p, and Sn-5p orbitals, whereas the conduction band consists of S-3p, Sn-5 s, and C-2p orbitals. Furthermore, doping concentration appears to cause a redshift in both the absorption coefficient and reflection peaks, which both decrease as doping concentration increases.
The calculations for this study were performed using DFT within the CASTEP module of Materials Studio Segall et al. J Phys: Condens Matter 14(11):2717, 2002. The system parameters and structures were optimized to determine the electronic structure and optical properties. Geometric optimization and calculations were carried out with the generalized gradient approximation plane-wave pseudopotential method and the Perdew-Burke-Ernzerhof functional Perdew et al. Phys Rev Lett 80(4):891-891, 1998. The parameters for structural optimization included a plane-wave expansion cutoff energy set at 500 eV and a k-point mesh of 6 × 6 × 1 for Brillouin zone integration. The electronic convergence criteria were established at 1.0 × 10 eV/atom for the unit cell energy and 1.0 × 10 eV/atom for self-consistency. The internal stress deviation was maintained below 0.05 GPa, the atomic force interactions were kept under 0.03 eV/Å, and atomic displacements during geometric optimization were confined to less than 0.001 Å. To calculate the properties of the SnS monolayer, a vacuum spacing of 15 Å along the z-axis was introduced to prevent interactions between adjacent layers.
采用密度泛函理论(DFT)研究了不同碳掺杂浓度对掺碳SnS体系电子和光学性质的影响。研究结果表明,SnS中3.7%的掺杂浓度导致最高的结构稳定性和最低的形成能。纯SnS单层是间接带隙半导体,结果表明,碳掺杂增加与体系带隙逐渐减小相关。态密度分析表明,价带由C-2p、S-3p和Sn-5p轨道组成,而导带由S-3p、Sn-5s和C-2p轨道组成。此外,掺杂浓度似乎会导致吸收系数和反射峰出现红移,且二者均随掺杂浓度增加而降低。
本研究的计算使用Materials Studio的CASTEP模块中的DFT进行(Segall等人,《物理:凝聚态物质》,14(11):2717,2002)。对体系参数和结构进行优化,以确定电子结构和光学性质。采用广义梯度近似平面波赝势方法和Perdew-Burke-Ernzerhof泛函(Perdew等人,《物理评论快报》,80(4):891 - 891,1998)进行几何优化和计算。结构优化参数包括平面波展开截止能量设置为500 eV,布里渊区积分的k点网格为6×6×1。电子收敛标准设定为晶胞能量为1.0×10 eV/原子,自洽性为1.0×10 eV/原子。内应力偏差保持在0.05 GPa以下,原子力相互作用保持在0.03 eV/Å以下,几何优化过程中的原子位移限制在小于0.001 Å。为了计算SnS单层的性质,沿z轴引入15 Å的真空间距,以防止相邻层之间的相互作用。