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THEORY OF OPTICAL PROPERTIES OF QUANTUM WELLS, WIRES AND DOTS

机译:量子孔,电线和点光学性质理论

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The electronic states in quantum confined semiconductor structures are reviewed. The corresponding quantization and the resulting sub-bands are discussed as well as the conditions under which these structures can be considered as quasi-two-, one-, or zero-dimensional. The density-of-states for these lower dimensional structures are derived. Because of rapid dephasing and relaxation processes density matrices - or on a more advanced level non-equilibrium Green functions- are most appropriate for the descriptions of the electrons participating in the optical transitions. The equations of motion for the single-particle density matrices - often called the semiconductor Bloch equations- form the appropriate theoretical framework for calculating the optical properties. They allow to calculate not only linear optical properties with and without external static fields, but also the nonlinear and time-resolved optical responses. We stress the changes which arise compared to bulk materials. The review is largely based on the chapter "Theoretical Concepts" by the author in Semiconductor Quantum Structures, Subvolume C Optical Properties I, ed. C. Klingshirn, Landoldt-Boernstein Vol. 34, Springer, Berlin 2001, p. 6.
机译:综述了量子狭窄半导体结构中的电子状态。讨论相应的量化和所得到的子带以及这些结构可以被认为是准二,单位或零维度的条件。推导出这些较低尺寸结构的状态密度。由于快速的去除和放松过程,密度矩阵 - 或者在更先进的水平非平衡绿色功能上 - 最适合参与光学过渡的电子的描述。用于单粒子密度矩阵的运动方程 - 通常称为半导体Bloch方程 - 形成用于计算光学性质的适当理论框架。它们允许不仅可以使用外部静态字段和没有外部静态的线性光学性能计算,而且还可以计算非线性和时间分辨的光学响应。我们强调与散装材料相比出现的变化。该审查主要基于章节中的“理论概念”一章,由Adumaule Supartum结构,子培布C光学属性I,ED。 C. Klingshirn,Landoldt-Boernstein Vol。 34,Springer,柏林2001,p。 6。

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