2022
DOI: 10.3390/s22062307
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Sensitivity—Bandwidth Optimization of PMUT with Acoustical Matching Using Finite Element Method

Abstract: A new model in finite element method to study round-trip performance of piezoelectric micromachined ultrasonic transducers (pMUTs) is established. Most studies on the performance of pMUT are based only on the transmission sensibility, but the reception capacity is as much important as the transmission one, and is quite different from this latter. In this work, the round-trip sensitivity of pMUT is defined as the product of the frequency response of transmitted far field pressure to source voltage excitation an… Show more

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Cited by 10 publications
(2 citation statements)
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“…The reflection coefficient is defined as R = ( Z 2 − Z 1 ) / ( Z 1 + Z 2 ), where Z 1 and Z 2 are the acoustic impedance of water and the matching layer, respectively 35 . To compensate for the acoustic impedance mismatch, polyurethane (PU) was chosen as the matching layer of the transceiver because its acoustic impedance (1.42 MRayl) is close to that of water 36 . When using a matching layer with impedance Z 1 = 1.42 MRayl, the reflection at the interface with Z 2 = 1.5 MRayl (water) is R = 2.7%.…”
Section: Methodsmentioning
confidence: 99%
“…The reflection coefficient is defined as R = ( Z 2 − Z 1 ) / ( Z 1 + Z 2 ), where Z 1 and Z 2 are the acoustic impedance of water and the matching layer, respectively 35 . To compensate for the acoustic impedance mismatch, polyurethane (PU) was chosen as the matching layer of the transceiver because its acoustic impedance (1.42 MRayl) is close to that of water 36 . When using a matching layer with impedance Z 1 = 1.42 MRayl, the reflection at the interface with Z 2 = 1.5 MRayl (water) is R = 2.7%.…”
Section: Methodsmentioning
confidence: 99%
“…The round-trip sensitivity bandwidth product SBW RT is adopted as the optimization criterion in this work rather than a single parameter of displacement [20], sound pressure level [21] and electromechanical coupling coefficient [17], since it represents the global transmitting-receiving sensitivity and bandwidth in loaded condition, which consider the process from excitation to reception. Besides, the sensitivity and bandwidth (FBW ≈ 1/Q) are mutually compromising factors, thus making SBW a widely applicable and relatively stabilized coefficient [22]. Combine (11), (15) and ( 16), with the same cavity radius, The dependency of SBW RT with resonant frequency f 0 and displacement sensitivity A s are:…”
Section: Sensitivity-bandwidth Productmentioning
confidence: 99%