Characterization of BAW Modes Harmonically Generated (f-2f ...

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INTRODUCTION: A surface acoustic wave (SAW) device utilizes the wave propagation along the surface of a substrate, with the vibration that typically penetrate several wavelengths into the depth of material. Recently, the generation of BAW modes in TC-SAW resonator on LiNO3 and its characteristics were observed experimentally in [1]. Based on COMSOL Multiphysics® simulation, we show that the generation of BAW modes were due to nonlinear material properties of LiNO3. Simulation results of characteristics of BAW modes are compared with experimental measurements in [1]. COMPUTATIONAL METHODS: RESULTS: The TC-SAW resonators in [1] were made on 128°YX LiNO3 substrate, with 100 electrodes pair in length direction and 20 wavelengths in aperture direction. The period was 2.3 um and two substrate depth were considered: 150 um and 500 um. In simulation, 25 dBm power at fundamental frequency f was input to the resonators. The BAW modes harmonically generated by the nonlinear material constants were identified. The output power available at 1 st ,2 nd, 3 rd harmonic with f, 2f, 3f were calculated and compared with experimental measurements. CONCLUSIONS: BAW modes harmonically generated in SAW resonator were simulated using COMSOL Multiphysics® and compared with experimental results; The possible dominant generation mechanism were identified in the harmonic power levels. REFERENCES: 1. Solal, M., Kokkonen, K., Inoue, S., Briot, J. B., Abbott, B. P., & Gamble, K. J., Observation of nonlinear harmonic generation of bulk modes in SAW devices, IEEE transactions on ultrasonics, ferroelectrics, and frequency control, vol 64, 1361-1367, 2017 2. Y. Cho and K. Yamanouchi, Nonlinear, elastic, piezoelectric, electrostrictive, and dielectric constants of lithium niobate, J. Appl. Phys., vol. 61, no. 3, 875-887, 1987. Figure 3. FEM model f-SAW, 2f-BAW and 3f-BAW displacement mode shapes (left), and their respective electric potential mode shapes (right) of an 840.4 MHz 128°YX LiNO3 SAW resonator. H1 propagated in the X- direction whereas H2 and H3 travel in the Y-direction. Figure 1. Schematics of measurement setup in [1] and presentation of generation of BAW modes in TC-SAW device. Characterization of BAW Modes Harmonically Generated (f-2f-3f) in LiNO 3 SAW Devices Using COMSOL Multiphysics® Simulation Xiangnan Pang, Zinan Zhao, Yook-Kong Yong Department of Civil and Environmental Engineering, Rutgers University, Piscataway, NJ, USA Figure 2. (a) Simulation Flowchart and Interfaces in COMSOL Multiphysics; (b) Electrical connection of piezoelectric resonator in driving or detecting circuits: series (left) and parallel (right). Figure 4. (a) Experimental measurement and (b) simulation results of harmonic power in 128°YX LiNO3 SAW resonators. Figure 5. (a) The effects of electrical connection and (b) different nonlinear material constants on the harmonic signal in 128°YX LiNO3 SAW resonators. (a) (b) (a) (b) (a) (b) Excerpt from the Proceedings of the 2019 COMSOL Conference in Boston

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INTRODUCTION: A surface acoustic wave (SAW) deviceutilizes the wave propagation along the surface of asubstrate, with the vibration that typically penetrateseveral wavelengths into the depth of material.Recently, the generation of BAW modes in TC-SAWresonator on LiNO3 and its characteristics wereobserved experimentally in [1]. Based on COMSOLMultiphysics® simulation, we show that the generationof BAW modes were due to nonlinear materialproperties of LiNO3. Simulation results ofcharacteristics of BAW modes are compared withexperimental measurements in [1].

COMPUTATIONAL METHODS:

RESULTS: The TC-SAW resonators in [1] were made on128°YX LiNO3 substrate, with 100 electrodes pair inlength direction and 20 wavelengths in aperturedirection. The period was 2.3 um and two substratedepth were considered: 150 um and 500 um. Insimulation, 25 dBm power at fundamental frequency fwas input to the resonators. The BAW modesharmonically generated by the nonlinear materialconstants were identified. The output power availableat 1st, 2nd, 3rd harmonic with f, 2f, 3f were calculatedand compared with experimental measurements.

CONCLUSIONS:• BAW modes harmonically generated in SAW resonator

were simulated using COMSOL Multiphysics® andcompared with experimental results;

• The possible dominant generation mechanism wereidentified in the harmonic power levels.

REFERENCES:1. Solal, M., Kokkonen, K., Inoue, S., Briot, J. B., Abbott, B. P., & Gamble, K. J., Observation of

nonlinear harmonic generation of bulk modes in SAW devices, IEEE transactions onultrasonics, ferroelectrics, and frequency control, vol 64, 1361-1367, 2017

2. Y. Cho and K. Yamanouchi, Nonlinear, elastic, piezoelectric, electrostrictive, and dielectricconstants of lithium niobate, J. Appl. Phys., vol. 61, no. 3, 875-887, 1987.

Figure 3. FEM model f-SAW, 2f-BAW and 3f-BAW displacement modeshapes (left), and their respective electric potential mode shapes (right)of an 840.4 MHz 128°YX LiNO3 SAW resonator. H1 propagated in the X-direction whereas H2 and H3 travel in the Y-direction.

Figure 1. Schematics of measurement setup in [1] and presentationof generation of BAW modes in TC-SAW device.

Characterization of BAW Modes Harmonically Generated (f-2f-3f) in LiNO3

SAW Devices Using COMSOL Multiphysics® SimulationXiangnan Pang, Zinan Zhao, Yook-Kong Yong

Department of Civil and Environmental Engineering, Rutgers University, Piscataway, NJ, USA

Figure 2. (a) Simulation Flowchart and Interfaces in COMSOLMultiphysics; (b) Electrical connection of piezoelectric resonator indriving or detecting circuits: series (left) and parallel (right).

Figure 4. (a) Experimental measurement and (b) simulation results ofharmonic power in 128°YX LiNO3 SAW resonators.

Figure 5. (a) The effects of electrical connection and (b) differentnonlinear material constants on the harmonic signal in 128°YX LiNO3SAW resonators.

(a)

(b)

(a) (b)

(a) (b)

Excerpt from the Proceedings of the 2019 COMSOL Conference in Boston