2004
DOI: 10.1016/j.sna.2004.01.054
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Practical consideration of shear strain correction factor and Rayleigh damping in models of piezoelectric transducers

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Cited by 12 publications
(10 citation statements)
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“…Based on the frequency domain analysis, the phase A voltage excitation is defined as 200 × sin(2π × f ), the phase B voltage excitation is defined as 200 × cos(2π × f ), and f is 40.365 kHz. The material damping [24] is design by the damping ratio and frequency for modal analysis. The material parameters [25] of the piezoelectric ceramic sheet are:…”
Section: Transient Analysismentioning
confidence: 99%
“…Based on the frequency domain analysis, the phase A voltage excitation is defined as 200 × sin(2π × f ), the phase B voltage excitation is defined as 200 × cos(2π × f ), and f is 40.365 kHz. The material damping [24] is design by the damping ratio and frequency for modal analysis. The material parameters [25] of the piezoelectric ceramic sheet are:…”
Section: Transient Analysismentioning
confidence: 99%
“…The linear attenuation coefficients are replaced for computational reasons by second-order approximations in the FEM model of the plane strain transducer array systems illustrated in Figure 1. These second-order attenuation coefficients are ordinary Rayleigh damping parameters and can be included directly in FEM schemes operating with only real numbers [30]. Rayleigh damping parameters which are exact at 15 MHz and 45 MHz are chosen, since they are relatively accurate approximations for frequencies between 10 MHz and 60 MHz (see Figure 6).…”
Section: Model Of a High-resolution Ultrasound Diagnostic Systemmentioning
confidence: 99%
“…An extended formulation of an eighteen-node assumed strain three-dimensional element was proposed to analyze fully coupled mechanical-electric problems [ 40 ]. The viscous damping and shear strain correction factors were introduced in an analytical electro-mechanical model of a piezoelectric transducer [ 41 ]. An efficient electromechanically coupled geometrically nonlinear zigzag theory was developed for the buckling analysis of hybrid piezoelectric beams under electro-thermo-mechanical loads [ 42 ].…”
Section: Introductionmentioning
confidence: 99%