Nonlinear Finite Element Calculations of Layered SAW Resonators

被引:9
作者
Forster, Thomas [1 ,2 ]
Mayer, Markus [1 ]
Chauhan, Vikrant [1 ]
Mayer, Elena [3 ]
Ebner, Thomas [1 ]
Wagner, Karl C. [1 ]
Mayer, Andreas P. [3 ]
Hagelauer, Amelie [2 ,4 ]
机构
[1] RF360 Europe GmbH, Qualcomm Technol Subsidiary, D-81671 Munich, Germany
[2] Tech Univ Munich TUM, Chair Micro & Nanosys tems Technol, Sch Computat Informat & Technol, D-85748 Munich, Germany
[3] Offenburg Univ Appl Sci, Dept Business & Ind Engn B W, D-77652 Offenburg, Germany
[4] Fraunhofer EMFT Res Inst Microsyst & Solid State T, D-80686 Munich, Germany
关键词
Finite element (FE) simulation; harmonic generation; intermodulations; layered systems; nonlinear material constants; nonlinearity; surface acoustic wave (SAW); scaling factors; 3RD-ORDER ELASTIC-CONSTANTS; SURFACE; WAVES;
D O I
10.1109/TUFFC.2023.3242068
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
In this work the nonlinear behavior of layered surface acoustic wave (SAW) resonators is studied with the help of finite element (FE) computations. The full calculations depend strongly on the availability of accurate tensor data. While there are accurate material data for linear computations, the complete sets of higher-order material constants, needed for nonlinear simulations, are still not available for relevant materials. To overcome this problem, scaling factors were used for each available nonlinear tensor. The approach here considers piezoelectricity, dielectricity, electrostriction, and elasticity constants up to the fourth order. These factors act as a phenomenological estimate for incomplete tensor data. Since no set of fourth-order material constants for LiTaO3 is available, an isotropic approximation for the fourth-order elastic constants was applied. As a result, it was found that the fourth-order elastic tensor is dominated by one-fourth order Lame constant. With the help of the FE model, derived in two different, but equivalent ways, we investigate the nonlinear behavior of a SAW resonator with a layered material stack. The focus was set to third-order nonlinearity. Accordingly, the modeling approach is validated using measurements of third-order effects in test resonators. In addition, the acoustic field distribution is analyzed.
引用
收藏
页码:302 / 312
页数:11
相关论文
共 38 条
[1]  
[Anonymous], 2021, 381011 3GPP
[2]  
[Anonymous], 2013, MEAS MOD SPECTR AN E
[3]  
[Anonymous], 2022, X SER SIGN AN
[4]  
[Anonymous], 2022, R S FSW SIGN SPECTR
[5]  
Auld B.A., 1990, ACOUSTIC FIELDS WAVE, V2
[6]   A Bright Outlook for Acoustic Filtering [J].
Bauer, Thomas ;
Eggs, Christoph ;
Wagner, Karl ;
Hagn, Peter .
IEEE MICROWAVE MAGAZINE, 2015, 16 (07) :73-81
[7]   3RD-ORDER ELASTIC CONSTANTS OF GE MGO AND FUSED SIO2 [J].
BOGARDUS, EH .
JOURNAL OF APPLIED PHYSICS, 1965, 36 (08) :2504-&
[8]  
Butaud E, 2020, IEEE INT ULTRA SYM, DOI 10.1109/IUS46767.2020.9251517
[9]  
Chauhan V, 2018, GER MICROW CONF, P83, DOI 10.23919/GEMIC.2018.8335034
[10]  
Chauhan V, 2018, PROC IEEE INT ULTRAS, P1