1992
DOI: 10.1016/0022-460x(92)90454-6
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The finite element analysis of the vibration characteristics of piezoelectric discs

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Cited by 135 publications
(76 citation statements)
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“…Sweeping through frequencies close to the expected through-thickness resonance of the disk, a range of radial and flexural modes appear, 26 which allowed us to visualize the vibrational modes of the transducer (Fig. 2).…”
mentioning
confidence: 99%
“…Sweeping through frequencies close to the expected through-thickness resonance of the disk, a range of radial and flexural modes appear, 26 which allowed us to visualize the vibrational modes of the transducer (Fig. 2).…”
mentioning
confidence: 99%
“…(1a), relates the boundary condition natural(ϕ) = 0 to the continuity of the E-field across a boundary. At the origin (0,0), a single point value(u r , u z ) was set equal to zero to allow only axisymmetric extensional mode vibrations [10]. The electric potential ϕ was set to zero at Γ 0 and to the value of the exciting voltage at boundary Γ 2 .…”
Section: )mentioning
confidence: 99%
“…Radial, edge, length expander, thickness shear, and thickness extensional modes were identified. FEM-calculated and measured electric impedance (henceforth called impedance) frequency spectra of PZT5A samples with radial (R), edge (E), thickness shear (TS), thickness extensional (TE), and highfrequency radial vibrational modes have been reported [10].…”
Section: Introductionmentioning
confidence: 99%
“…In fact, these frequencies correspond to the antiresonance and resonance of the transducer electric impedance, defined as the ratio between the voltage and electrical current in the transducer electrodes [5,6]. Using FEM, these frequencies can be obtained by solving two eigenvalue problems generated by two different electrical boundary conditions in equation (1), considering F = 0 [7]. For the resonance frequency we consider that the electrodes are short-circuited, that is, the electrical potential degrees of freedom (DOFs) in both electrodes are set to zero (Φ e = 0) in equation (1) (potential boundary conditions).…”
Section: Characteristic Frequenciesmentioning
confidence: 99%