加载有限粘性液体层的压电半导体中的SH表面波

IF 2.3 3区 工程技术 Q2 MECHANICS
Lele Zhang, Haocheng Guo, Jinxi Liu, Yuantai Hu
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引用次数: 0

摘要

本文研究了含有限厚度粘性液体层的半无限n型压电半导体中SH表面波的传播特性。利用电子浓度增量小对应的线性漂移假设,得到了固液界面两种电边界条件下的波色散关系。数值结果显示了初始电子浓度、工作频率和液体性质对波速和衰减行为的影响,其中还包括纯压电和纯弹性两种特殊情况进行了比较。特别注意的是速度变化和过度衰减引起的半导体性质,这反映了多物理场相互作用的耦合程度。本研究对未来新型声波器件的设计具有指导意义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
SH surface waves in piezoelectric semiconductors loaded with a finite viscous liquid layer

This paper investigates the propagation behavior of SH surface waves in a semi-infinite n-type piezoelectric semiconductor loaded with a viscous liquid layer of finite thickness. Using the linear drift current assumption corresponding to a small electron concentration increment, the wave dispersion relations are obtained for two types of electrically boundary conditions at the solid/liquid interface. Numerical results show the effects of initial electron concentration, operating frequency and liquid properties on wave velocity and attenuation behavior, where two special examples of pure piezoelectricity and pure elasticity are also included for comparison. Particular attention is paid on the velocity variations and excessive attenuation resulted from semiconductor properties, which reflects the extent of coupling in multiphysics interactions. This study can be guidance for the future design of new acoustic wave devices.

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来源期刊
Acta Mechanica
Acta Mechanica 物理-力学
CiteScore
4.30
自引率
14.80%
发文量
292
审稿时长
6.9 months
期刊介绍: Since 1965, the international journal Acta Mechanica has been among the leading journals in the field of theoretical and applied mechanics. In addition to the classical fields such as elasticity, plasticity, vibrations, rigid body dynamics, hydrodynamics, and gasdynamics, it also gives special attention to recently developed areas such as non-Newtonian fluid dynamics, micro/nano mechanics, smart materials and structures, and issues at the interface of mechanics and materials. The journal further publishes papers in such related fields as rheology, thermodynamics, and electromagnetic interactions with fluids and solids. In addition, articles in applied mathematics dealing with significant mechanics problems are also welcome.
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