Olcum, S.Yamaner F. Y.Bozkurt, A.Atalar, Abdullah2016-02-082016-02-0820110885-3010http://hdl.handle.net/11693/21738Capacitive micromachined ultrasonic transducers (CMUTs) have been introduced as a promising technology for ultrasound imaging and therapeutic ultrasound applications which require high transmitted pressures for increased penetration, high signal-to-noise ratio, and fast heating. However, output power limitation of CMUTs compared with piezoelectrics has been a major drawback. In this work, we show that the output pressure of CMUTs can be significantly increased by deep-collapse operation, which utilizes an electrical pulse excitation much higher than the collapse voltage. We extend the analyses made for CMUTs working in the conventional (uncollapsed) region to the collapsed region and experimentally verify the findings. The static deflection profile of a collapsed membrane is calculated by an analytical approach within 0.6% error when compared with static, electromechanical finite element method (FEM) simulations. The electrical and mechanical restoring forces acting on a collapsed membrane are calculated. It is demonstrated that the stored mechanical energy and the electrical energy increase nonlinearly with increasing pulse amplitude if the membrane has a full-coverage top electrode. Utilizing higher restoring and electrical forces in the deep-collapsed region, we measure 3.5 MPa peak-to-peak pressure centered at 6.8 MHz with a 106% fractional bandwidth at the surface of the transducer with a collapse voltage of 35 V, when the pulse amplitude is 160 V. The experimental results are verified using transient FEM simulations.EnglishAnalytical approachCapacitive micromachined ultrasonic transducerCollapse voltageElectrical energyElectrical forceElectrical pulse excitationFEM simulationsFinite element method simulationFractional bandwidthsHigh signal-to-noise ratioMechanical energiesOutput powerPiezoelectricsPulse amplitudeRestoring forcesStatic deflectionsTherapeutic ultrasoundUltrasound imagingBandwidthFadingFinite element methodPower qualityPulse amplitude modulationSignal to noise ratioUltrasonicsElectric CapacitanceUltrasonic therapyUltrasonographyArticle10.1109/TUFFC.2011.2104