2016
DOI: 10.1109/jsen.2016.2586969
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Improved Analytical Modeling of Membrane Large Deflection With Lateral Force for the Underwater CMUT Based on Von Kármán Equations

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Cited by 9 publications
(2 citation statements)
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“…Therefore, in 2016, Wang et al proposed to advance the technique by introducing the perturbation method to solve the von Kármán equations so that a general solution can be reached. In the article, they demonstrated the technique and reached an analytical model for single layer collapse mode CMUT with large deflection membrane under a uniform pressure [ 67 ] with the fixed boundary condition at the rim of the membrane. The governing equations and boundary conditions were as Equations ( 24 ) to ( 26 ).…”
Section: Static Membrane Deflection Modelsmentioning
confidence: 99%
“…Therefore, in 2016, Wang et al proposed to advance the technique by introducing the perturbation method to solve the von Kármán equations so that a general solution can be reached. In the article, they demonstrated the technique and reached an analytical model for single layer collapse mode CMUT with large deflection membrane under a uniform pressure [ 67 ] with the fixed boundary condition at the rim of the membrane. The governing equations and boundary conditions were as Equations ( 24 ) to ( 26 ).…”
Section: Static Membrane Deflection Modelsmentioning
confidence: 99%
“…The small deflection approach is proposed when the membrane's displacement due to the sensing material's mass change is small in comparison to its thickness, and there is a linear relation between the applied force and the membrane's displacement [10]. Meanwhile, in the large membrane deflections, there is a nonlinearity seen between the membrane's displacement and the applied force [14]. The CMUT sensor is modeled using a mass-spring-damper in one dimension, as shown in Figure 2, where k and B are the membrane's spring constant and damping factor, respectively [10].…”
Section: Cmut Sensor Structure and Mechanism Of Operationmentioning
confidence: 99%