Self-consistent electronic structure method for broken-gap superlattices

被引:0
|
作者
Andlauer, T. [1 ]
Zibold, T. [1 ]
Vogl, P. [1 ]
机构
[1] Tech Univ Munich, Walter Schottky Inst, D-85748 Garching, Germany
来源
QUANTUM SENSING AND NANOPHOTONIC DEVICES VI | 2009年 / 7222卷
关键词
Electronic structure; type-II heterostructures; broken-gap; BRILLOUIN-ZONE; TRANSITIONS; INTEGRATION; SOLIDS; FIELDS; STATES;
D O I
10.1117/12.814677
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
We present a novel charge self-consistent eight-band k.p envelope function method for the calculation of the electronic structure of type-II broken-gap heterostructures. Standard multiband k.p approaches fail to yield the correct occupation of electronic states in broken-gap heterostructures, because the strong hybridization of conduction band and valence band states is incompatible with the separate occupation of electron and hole states that is common to envelope function approaches. In our method, we occupy all included subbands with electrons according to the Fermi statistics and subsequently subtract a positive background ionic charge that guarantees charge neutrality. With this procedure, we have calculated local charge densities and subband dispersions of periodically n and p doped GaAs layers as well as effective band gaps of intrinsic InAs/GaSb superlattices.
引用
收藏
页数:8
相关论文
共 50 条
  • [31] Electronic structure of MgS and MgYb2S4: Electron Energy-Loss Spectroscopy and self-consistent multiple scattering calculations
    Moreno, M. S.
    Urones-Garrote, Esteban
    Otero-Diaz, L. C.
    MICRON, 2015, 73 : 9 - 14
  • [32] Electronic structure of cubic HfxTa1-xCy carbides from X-ray spectroscopy studies and cluster self-consistent calculations
    Lavrentyev, A. A.
    Gabrelian, B. V.
    Vorzhev, V. B.
    Nikiforov, I. Ya.
    Khyzhun, O. Yu.
    Rehr, J. J.
    JOURNAL OF ALLOYS AND COMPOUNDS, 2008, 462 (1-2) : 4 - 10
  • [33] Realization of Steep-Slope Transistor Using 1-D Gate-All-Around Carbon Nanotubes With Broken-Gap Source Structure
    Xu, Lijun
    Luo, Kun
    Zhan, Guohui
    Feng, Xiaoyue
    Yang, Hong
    Liu, Yan
    Liu, Jiangtao
    Xu, Qinzhi
    Yin, Huaxiang
    Wu, Zhenhua
    IEEE TRANSACTIONS ON ELECTRON DEVICES, 2024, 71 (11) : 7119 - 7125
  • [34] Quasiparticle self-consistent GW calculations for PbS, PbSe, and PbTe: Band structure and pressure coefficients
    Svane, A.
    Christensen, N. E.
    Cardona, M.
    Chantis, A. N.
    van Schilfgaarde, M.
    Kotani, T.
    PHYSICAL REVIEW B, 2010, 81 (24)
  • [35] The partial derivative-Dressing Method for the Sasa-Satsuma Equation with Self-Consistent Sources
    Zhu Jun-Yi
    Geng Xian-Guo
    CHINESE PHYSICS LETTERS, 2013, 30 (08)
  • [36] One-electron approach and the theory of the self-consistent cluster-embedding calculation method
    Zheng, HP
    PHYSICS LETTERS A, 1997, 226 (3-4) : 223 - 230
  • [37] Evaluation of interface traps inside the conduction band of InAs-on-insulator nMOSFET by self-consistent Hall-QSCV method
    Sumita, K.
    Toprasertpong, K.
    Takenaka, M.
    Takagi, S.
    APPLIED PHYSICS LETTERS, 2021, 119 (10)
  • [38] A generalized self-consistent method for nano composites accounting for fiber section shape under antiplane shear
    Xiao, Junhua
    Xu, Yaoling
    Zhang, Fucheng
    MECHANICS OF MATERIALS, 2015, 81 : 94 - 100
  • [39] Analysis of self-consistent extended Huckel theory (SC-EHT): a new look at the old method
    Akimov, Alexey V.
    Prezhdo, Oleg V.
    JOURNAL OF MATHEMATICAL CHEMISTRY, 2015, 53 (02) : 528 - 550
  • [40] Variational Relativistic Two-Component Complete-Active-Space Self-Consistent Field Method
    Jenkins, Andrew J.
    Liu, Hongbin
    Kasper, Joseph M.
    Frisch, Michael J.
    Li, Xiaosong
    JOURNAL OF CHEMICAL THEORY AND COMPUTATION, 2019, 15 (05) : 2974 - 2982