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S-Band Micromechanical Resonant Impedance Transformers Based on Aluminum Nitride FBARs
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S-Band Micromechanical Resonant Impedance Transformers Based on Aluminum Nitride FBARs

Yan-Ming Huang, Chin-Yu Chang, Tzu-Hsuan Hsu, Yenshih Ho, Yung-Hsiang Chen, Yelehanka R. Pradeep, Rakesh Chand, Sheng-Shian Li, Weileun FangMing-Huang Li
IEEE Transactions on Microwave Theory and Techniques
2023

摘要

Aluminum nitride (AlN);bulk acoustic wave (BAW);film bulk acoustic wave resonator (FBAR);Gain;Integrated circuit modeling;Manganese;matching network (MN);Micromechanical devices;Resonant frequency;resonant transformer;Resonators;Voltage;wake-up receiver (WuRX) Radiation Condensed Matter Physics Electrical and Electronic Engineering

This work presents an intensive study of passive voltage amplification offered by one-port microelectromechanical systems (MEMS) piezoelectric resonators used as matching network (MN) in $S$ -band RF wake-up receiver (WuRX) front-ends. Through theoretical modeling and numerical analysis, a large electromechanical coupling coefficient ( ${k}_{{t}}^{{2}})$ , high quality factor ( $Q)$ , low transducer capacitance ( $C_{o})$ , and light capacitive loading ( $C_{L})$ are the keys to obtain high passive voltage gain at gigahertz (GHz) frequencies. To evaluate the performance of GHz MEMS-based MNs, several thin-film bulk acoustic wave resonators (FBARs) with different transducer capacitances at 2.3 GHz were designed and fabricated using a 200-mm commercial aluminum nitride (AlN) piezoelectric MEMS-CMOS process. The fabricated resonators achieve a high figure-of-merit (FoM $=$ ${k}_{{t}}^{{2}}m{cdot}{Q})$ from 90 to 175, resulting in a high passive gain of around 21 dB at a reasonable reactive load of 100 fF. Based on a small FBAR device with a $C_o$ of only 67 fF, the highest gain achieved in this study is 23.4 dB based on a complex load ( $C_{L} =$ 50 fF and $R_{L} =$ 50 k $Omega )$ while attaining good input matching ( $S_{11} < -$ 10 dB). In addition, the effect of spurious modes on the passive voltage gain is numerically investigated by the 2-D finite element method (FEM), which is in good agreement with the experimental results.

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