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Acoustic-phonon cavity modes in one-dimensional multilayered elastic structures

机译:一维多层弹性结构中的声子-腔模

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摘要

We theoretically study "cavity" phonons, i.e., acoustic phonons localized in a foreign layer (a cavity layer) embedded in a periodic one-dimensional superlattice (SL) in the isotropic, continuum approximation. To find the eigenfrequencies of the cavity modes we develop a formulation based on the transfer matrix and Green's function methods and apply it to the case where the confined phonons propagate along the layer interfaces. These cavity phonons are predicted to exist for both the coupled longitudinal and transverse acoustic mode (the sagittal mode) and the single mode with pure transverse polarization (the shear-horizontal mode). Numerical examples are presented for periodic Al/W multilayered structures with a Ag cavity layer and GaAs/AlAs SLs with an Al_(0.8)Ga_(0.2)As layer. Finite-difference time-domain calculations for phonon packet propagation are also conducted to directly illustrate the existence of the confined cavity modes and also to confirm the validity of our formulation.
机译:从理论上讲,我们研究了“空洞”声子,即位于各向同性,连续体近似中嵌入周期性一维超晶格(SL)的异物层(空腔层)中的声子。为了找到腔模的本征频率,我们基于传递矩阵和格林函数方法开发了一个公式,并将其应用于约束声子沿层界面传播的情况。这些腔声子预计在耦合的纵向和横向声模(矢状模)和具有纯横向极化的单模(剪切-水平模)下都存在。给出了具有银腔层和具有Al_(0.8)Ga_(0.2)As层的GaAs / AlAs SLs的周期性Al / W多层结构的数值示例。还进行了声子包传播的时域有限差分计算,以直接说明有限腔模的存在,并确认我们公式的有效性。

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