Application of a self-consistent LSDA-CPA method to the Mott-Anderson transition in doped semiconductors

被引:0
作者
Hugon, PL
Ghazali, A [1 ]
机构
[1] Univ Paris 06, CNRS, UMR 7588, Phys Solides Grp, F-75251 Paris 5, France
[2] Univ Paris 07, CNRS, UMR 7588, Phys Solides Grp, F-75251 Paris, France
来源
PHYSICAL REVIEW B | 2002年 / 65卷 / 12期
关键词
D O I
10.1103/PhysRevB.65.125210
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A comprehensive theoretical study of the metal-insulator transition in doped semiconductors demands that the effect of electron-electron interactions and the effect of disorder be treated on an equal footing. The local-spin-density-approximation-coherent-potential-approximation method [K. Koepernik , Phys. Rev. B 58, 6944 (1998)] is well suited to such a study. We discuss the relevance of this method and define, within the effective-mass approximation, a pseudoalloy HxE1-x of hydrogenic atoms H and vacancies E. A first result is the opening of a gap between the (spin-polarized) lower impurity band and the upper impurity band as a function of the lattice parameter and of the dilution x which mimics the disorder. We find that the disorder only slightly affects the critical concentration of the gap opening.
引用
收藏
页码:1 / 6
页数:6
相关论文
共 50 条
[31]   Application of the locally self-consistent embedding approach to the Anderson model with non-uniform random distributions [J].
Tam, K-M ;
Zhang, Y. ;
Terletska, H. ;
Wang, Y. ;
Eisenbach, M. ;
Chioncel, L. ;
Moreno, J. .
ANNALS OF PHYSICS, 2021, 435
[32]   SELF-CONSISTENT BAND STRUCTURES OF SEMICONDUCTORS USING THE LINEAR COMBINATION OF GAUSSIAN-ORBITALS METHOD [J].
KLEIN, BM ;
WANG, CS .
BULLETIN OF THE AMERICAN PHYSICAL SOCIETY, 1980, 25 (03) :396-396
[34]   ANDERSON LOCALIZATION IN FERROMAGNETIC SEMICONDUCTORS DUE TO SPIN DISORDER .3. SELF-CONSISTENT LOCALIZATION THEORY AND INELASTIC-SCATTERING [J].
KOGAN, EM .
PHYSICA STATUS SOLIDI B-BASIC RESEARCH, 1990, 158 (02) :665-668
[35]   The simplified self-consistent probabilities method for percolation and its application to interdependent networks [J].
Feng, Ling ;
Monterola, Christopher Pineda ;
Hu, Yanqing .
NEW JOURNAL OF PHYSICS, 2015, 17
[36]   METHOD OF SELF-CONSISTENT FIELD IN GENERAL RELATIVITY + ITS APPLICATION TO GRAVITATIONAL GEON [J].
BRILL, DR ;
HARTLE, JB .
PHYSICAL REVIEW B, 1964, 135 (1B) :B271-&
[37]   Application of the finite element method in self-consistent relativistic mean field calculations [J].
Poschl, W ;
Vretenar, D ;
Ring, P .
COMPUTER PHYSICS COMMUNICATIONS, 1996, 99 (01) :128-148
[39]   SELF-CONSISTENT THEORY OF THE SCREENED IMPURITY BAND IN HEAVILY DOPED SEMICONDUCTORS, WITH AN OVERLAPPING TIGHT-BINDING BASIS [J].
MAJLIS, N ;
ANDA, E .
PHYSICA B & C, 1981, 107 (1-3) :677-678
[40]   CHARGE SELF-CONSISTENT TIGHT-BINDING PARAMETERS - APPLICATION TO III-V-COMPOUND SEMICONDUCTORS [J].
STREHLOW, R ;
HANKE, M ;
KUHN, W .
PHYSICA STATUS SOLIDI B-BASIC RESEARCH, 1985, 131 (02) :631-642