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Improvement of Debye-Huckel Evaluation of Free Carrier Screening Effects in Semiconductors 半导体中自由载流子筛选效应的Debye-Huckel评价改进
Pub Date : 1986-12-31 DOI: 10.1515/9783112494721-043
J. Farvacque
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引用次数: 0
Charge Ordering in Intermediate-Band Crystals 中间带晶体中的电荷有序
Pub Date : 1986-12-31 DOI: 10.1515/9783112494721-027
G. Ionova, Ytj. N Kostrtibov, A. Nikolaev
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引用次数: 0
Monte-Carlo Studies of Energy Straggling of Electrons in Solids 固体中电子能量分散的蒙特卡罗研究
Pub Date : 1986-12-31 DOI: 10.1002/PSSB.2221330124
M. Kotera, K. Murata, K. Nagami
An energy straggling distribution is incorporated in the Monte-Carlo simulation of keV-electron scattering in solids. This distribution is obtained by modifying the original Blunck and Leisegang distribution based on the Landau theory. The average energy loss of the distribution is adjusted to fit the stopping power of the Rao Sahib and Wittry equation (the modified Bethe equation). Since an electron trajectory is simulated by a stepwise fashion, the energy straggling of an electron even in a bulk specimen can be calculated. By comparing with an experimental energy distribution of transmitted electrons from a thin film, the validity of the present model is discussed. The electron path length distribution in a bulk specimen due to the energy straggling is also discussed. In die Monte-Carlo-Simulation von keV-Elektronen-Streuung in Festkorpern wird eine Energie ausbreitungsverteilung eingefuhrt. Diese Verteilung wird durch Modifizierung der ursprunglichen Verteilung von Blunck und Leisegang auf der Grundlage der Landautheorie erhalten. Der mittlere Fnergieverlust der Verteilung wird an die Bremsleistung der Rao Sahib-Wittry-Gleichung (die modifizierte Bethe-Gleichung) angepast. Da eine Elektronenbahn stufenweise simuliert wird, kann die Energieausbreitung eines Elektrons auch in einer Volumenprobe berechnet werden. Durch Vergleich mit einer experimentellen Energieverteilung der transmittierten Elektronen auseiner dunnen Schicht wird die Gultigkeit des angegebenen Modells diskutiert. Die Verteilung der Elektronenweglange in einer Volumenprobe auf Grund der Energieausbreitung wird ebenfalls diskutiert.
在固体中电子散射的蒙特卡罗模拟中引入了能量离散分布。该分布是在朗道理论的基础上,对原有的blanck和Leisegang分布进行修正而得到的。对分布的平均能量损失进行了调整,以适应Rao Sahib和Wittry方程(修正的Bethe方程)的停止功率。由于电子轨迹是用一种逐步的方式模拟的,因此即使在一个大块样品中,电子的能量分散也可以计算出来。通过与薄膜透射电子能量分布的实验比较,讨论了该模型的有效性。本文还讨论了由于能量分散引起的体试样中的电子径长分布。在蒙特卡罗模拟中,Festkorpern风力发电技术的研究与应用。Diese verilung wind durch Modifizierung der ursprunglichen verilung von bluck和Leisegang auder Grundlage der Landautheorie erhalten。Der mittlere Fnergieverlust Der verilung wind和die Bremsleistung Der Rao Sahib-Wittry-Gleichung (die modifizierte Bethe-Gleichung)的历史。Da eine Elektronenbahn是一种模拟风,可以称为Energieausbreitung,是一种电子在任何体积上的电子探针。杜尔奇·维格里奇(Durch Vergleich)是一种实验装置,它能使能量和能量相互传递,使电子相互传递,使电子相互传递。电动力学在地下体积探测中的应用[j]。
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引用次数: 3
Photovoltaic Effect in Semiconductors Stimulated by an Additional Electromagnetic Wave 附加电磁波刺激下半导体中的光伏效应
Pub Date : 1986-12-31 DOI: 10.1515/9783112494721-045
Nguyen Hong Shon, Vo Hong Anh
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引用次数: 0
Quantum-Mechanical Calculations for Hydrogen in Niobium and Tantalum 铌和钽中氢的量子力学计算
Pub Date : 1986-12-31 DOI: 10.1515/9783112494721-012
A. Klamt, H. Teichlee
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引用次数: 0
Thermal Conductivity of Cooperative Jahn-Teller E-Systems 协同Jahn-Teller电子系统的热导率
Pub Date : 1986-12-31 DOI: 10.1515/9783112494721-005
W. Mutscheller, M. Wagner
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引用次数: 0
Calculated Low Energy Electron Total Current Spectra for the A l ( l l l ) Surface l (l - l)表面计算的低能电子总电流谱
Pub Date : 1986-12-31 DOI: 10.1515/9783112494721-001
A. E. Smith, D. Lynch
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引用次数: 0
Orbit-Lattice Interaction and Mössbauer Quadrupole Splitting of Fe (II) in (NMe4)2FeCl4 (NMe4)2FeCl4中Fe (II)的轨道-晶格相互作用和Mössbauer四极分裂
Pub Date : 1986-12-31 DOI: 10.1515/9783112494721-034
K. K. .. P. Sbivastava, S. N. Choudhary
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引用次数: 0
Multiphoton Interband Absorption of Light in Semiconductors in External Parallel Electric and Magnetic Fields 半导体在外部平行电场和磁场下的多光子带间吸收
Pub Date : 1986-12-31 DOI: 10.1515/9783112494721-023
P. Katana
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引用次数: 0
A Self-Consistent Approximation for the Random-Field Ising Model 随机场Ising模型的自洽近似
Pub Date : 1986-12-31 DOI: 10.1515/9783112494721-017
V. Janiš
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引用次数: 0
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