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Heavy-hole intersubband scattering by confined optical phonons in a Si/ZnS superlattice

机译:Si / ZnS超晶格中受限光子在重孔子带间的散射

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The confinement of optical modes of vibration in a superlattice consisting of polar and nonpolar materials is described by a continuum model, Specifically, the structure under investigation is the Si/ZnS superlattice. Optical phonon modes in Si and ZnS layers are totally confined within their respective layers since both layers can be treated as infinitely rigid with respect to the other layer. Since there are no associated electric fields with nonpolar optical phonons in Si layers, only a mechanical boundary condition needs to be satisfied for these nonpolar optical modes at the Si-ZnS interface. The optical phonons in Si layers can be described by guided modes consisting of an uncoupled s-TO mode and a hybrid of LO and p-TO modes with no interface modes. In ZnS layers, a continuum model hybridizing the LO, TO, and IP modes is necessary to satisfy both the mechanical and electrostatic boundary conditions at the heterointerface. A numerical procedure is provided to determine the common frequency between LO, TO, and TP modes. This is a procedure for obtaining the eigenmodes of a mixed polar-nonpolar heterosystem. Analytical expressions are obtained for the ionic displacement and associated electric field as well as scalar and vector potentials. The established model for the confined optical phonons is used in calculating the intersubband heavy-hole scattering rate by optical phonons in the Si/ZnS superlattice. Our results indicate that contributions to the intersubband scattering rate from Si or ZnS confined optical phonons depend strongly on the distribution of envelope wave functions over the respective layers within which different types of optical phonons are confined. [References: 30]
机译:由连续和连续模型描述了由极性和非极性材料组成的超晶格中振动光学模式的局限性。具体而言,所研究的结构是Si / ZnS超晶格。 Si和ZnS层中的光学声子模式完全限制在它们各自的层中,因为相对于另一层,这两层都可以视为无限刚性。由于在Si层中没有与非极性光学声子相关的电场,因此对于这些非极性光学模式,仅需要满足Si-ZnS界面处的机械边界条件。 Si层中的光子可以通过引导模式来描述,这些模式包括未耦合的s-TO模式以及没有界面模式的LO和p-TO模式的混合。在ZnS层中,需要混合LO,TO和IP模式的连续模型来满足异质界面上的机械和静电边界条件。提供了一种数值程序来确定LO,TO和TP模式之间的公共频率。这是获得混合的极性-非极性异质系统本征模的过程。获得了离子位移和相关电场以及标量和矢量电势的解析表达式。在Si / ZnS超晶格中,利用有限声子建立的模型通过声子计算子带间重孔散射率。我们的结果表明,Si或ZnS受限光子对子带间散射速率的贡献在很大程度上取决于包络波函数在不同类型的光子受约束的各个层上的分布。 [参考:30]

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