Spatial distribution of a hole localized on a magnetic acceptor in cubic crystals

Monakhov AM; Romanov KS; Panaiotti IE; Averkiev NS

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Spatial distribution of a hole localized on a magnetic acceptor in cubic crystals

机译：立方晶体中位于磁性受体上的空穴的空间分布

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摘要

The wave-function of a hole localized on a magnetic ion (Mn) in GaAs is considered. The calculations are based on the zero-range potential approximation. The obtained hole density spatial distribution is in good agreement with the experimental data of STM imaging. The influence of the exchange interaction between a hole and 3d(5)-electrons is analyzed. It is predicted that at room temperature this interaction does not change the hole density spatial distribution. The proposed method allows us to take into account additional factors such as deformation and chaotic electrical fields, external magnetic fields, quantum size confinement etc. (c) 2006 Elsevier Ltd. All rights reserved.

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来源
《Solid State Communications》 |2006年第10期|p. 422-425|共4页
作者
Monakhov AM; Romanov KS; Panaiotti IE; Averkiev NS;
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作者单位

Russian Acad Sci, AF Ioffe Physicotech Inst, Ctr Nanostruct Phys, St Petersburg 194021, Russia;

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原文格式 PDF
正文语种 eng
中图分类固体物理学;
关键词
nanostructures; scanning tunnelling microscopy; electronic states (localized); quantum localization; ULTRASONIC-ATTENUATION; ELECTRONIC-STRUCTURE; GAAS; MN;

机译：纳米结构;扫描隧道显微镜;电子态（局部化）;量子定位;超声衰减;电子结构;GAAS;MN;

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1. SPATIAL STRUCTURE OF AN INDIVIDUAL DEEP ACCEPTOR IN A CUBIC CRYSTAL [J] . A. M. MONAKHOV, K. S. ROMANOV, I. E. PANAIOTTI, International journal of nanoscience . 2007,第5期

机译：立方晶体中单个深部接收器的空间结构
2. Unraveling the Spatial Distribution of Catalytic Non-Cubic Au Phases in a Bipyramidal Microcrystallite by X-ray Diffraction Microscopy [J] . Chaitali Sow, Abhisakh Sarma, Andreas Schropp, ACS nano . 2020,第8期

机译：通过X射线衍射显微镜揭示X射线微晶催化非立方Au相的空间分布
3. COMPUTER SIMULATION OF GRAIN BOUNDARY SPATIAL DISTRIBUTION IN A THREE-DIMENSIONAL POLYCRYSTAL WITH CUBIC STRUCTURE [J] . D. ROMERO, LMARTINEZ, L.FIONOVA Acta Materialia . 1996,第1期

机译：具有立方结构的多维聚合物中晶界空间分布的计算机模拟
4. Calculation of holes transfer frequency for thin semiconductor monocrystalline cubic structure film under strong uniform magnetic field [C] . Nurgali Z. Altynbekov, Yan Z. Ososkov, Aleksey G. Moiseev International Conference of Young Specialists on Micro/Nanotechnologies and Electron Devices . 2016

机译：强均匀磁场下半导体单晶立方结构薄膜的空穴传输频率的计算
5. Crystal structure and magnetic properties of geometrically frustrated face centered cubic (f.c.c.) double perovskites, lanthanum lithium (M) oxides and barium yttrium (M) oxides (M = molybdenum, rhenium and rubidium). [D] . Aharen, Tomoko. 2010

机译：几何受挫面中心立方立方（f.c.c.）双钙钛矿，镧锂（M）氧化物和钡钇（M）氧化物（M =钼，rh和rub）的晶体结构和磁性。
6. Critical increase in Na-doping facilitates acceptor band movements that yields ~180 meV shallow hole conduction in ZnO bulk crystals [O] . Narendra S. Parmar, Haena Yim, Ji-Won Choi -1

机译：Na掺杂的急剧增加促进了受体带的移动从而在ZnO块状晶体中产生了约180 meV的浅空穴传导
7. Unraveling the Spatial Distribution of Catalytic Non-Cubic Au Phases in a Bipyramidal Microcrystallite by Xray Diffraction Microscopy [O] . -1

机译：X射线衍射显微镜通过X射线衍射微晶催化非立方Au相的空间分布

Spatial distribution of a hole localized on a magnetic acceptor in cubic crystals

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