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SAW and pseudo-SAW properties using matrix methods

机译:使用矩阵方法的SAW和伪SAW属性

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Pseudo-surface-waves (PSAW's), or leaky SAW's, were first recognized over 25 years ago and the phase velocity (v/sub p/) and attenuation per wavelength (/spl alpha//spl lambda/) of PSAW modes for nonpiezoelectrics were calculated soon after. Since the seventies progress has been made in exploiting the higher velocities and electromechanical coupling constants (K/sup 2/=2/spl Delta/v/v) achievable with PSAW's for piezoelectric device applications; this has stimulated new interest in the search for piezoelectric materials with orientations which have low /spl alpha//spl lambda/, high K/sup 2/, high v/sub p/. Procedures for calculating the PSAW properties (v/sub p/, /spl alpha//spl lambda/, and K/sup 2/) are not very explicitly given. In light of the preceding we present in this paper a review of the basic features of SAW and PseudoSAW's using the matrix method. In this paper: the mechanically free open-circuited and short-circuited surface wave boundary value problems for piezoelectrics are formulated using the matrix method; two types of modes (SAW and PSAW) are described; and a number of computationally simple, frequency independent analytical functions are derived, from which /spl alpha//spl lambda/, v/sub p/, and K/sup 2/ are calculated for any direction on any material plane using commercially available PC software. The relationship of these functions to the effective permittivity concept, favoured by many researchers, is demonstrated and illustrative numerical examples for the PSAW's reveals that low-loss orientations are quite sensitive to material constant values.
机译:伪表面波(PSAW)或泄漏的声表面波(SAW)于25年前被首次发现,对于非压电电,PSAW模式的相速度(v / sub p /)和每个波长的衰减(/ spl alpha // spl lambda /)。很快就被计算了。自七十年代以来,在压电器件应用中利用PSAW可以实现更高的速度和机电耦合常数(K / sup 2 / = 2 / spl Delta / v / v)方面取得了进展。这激发了人们对寻找取向低/ spl alpha // spl lambda /,高K / sup 2 /,高v / sub p /的压电材料的兴趣。没有非常明确地给出用于计算PSAW属性(v / sub p /,/ spl alpha // spl lambda /和K / sup 2 /)的过程。鉴于前面的内容,我们在本文中对使用矩阵方法的SAW和PseudoSAW的基本特征进行了回顾。本文:采用矩阵法,建立了压电材料的机械自由开路和短路表面波边界值问题;描述了两种模式(SAW和PSAW);并推导出许多计算简单,与频率无关的解析函数,使用商用PC从任何材料平面上的任何方向计算/ spl alpha // spl lambda /,v / sub p /和K / sup 2 /软件。这些功能与有效介电常数概念之间的关系得到了许多研究者的认可,并且PSAW的说明性数值示例表明,低损耗方向对材料常数非常敏感。

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