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Mathematical model of a class IV flextensional transducer and its numerical solution

  • Published:1992 Issue:2 Volume:36 Page:123-144
  • ISSN:0003-682X
  • Container-title:Applied Acoustics
  • language:en
  • Short-container-title:Applied Acoustics

Author:

Lam Y.W.

Publisher

Elsevier BV

Subject

Acoustics and Ultrasonics

Reference13 articles.

1. Analysis of the class-IV flextensional transducer by use of wave mechanics;Brigham;J. Acoust. Soc. Am.,1974

2. In-plane free vibration of tapered oval rings;Brigham;J. Acoust. Soc. Am.,1973

3. Frequency equations for the normal modes of vibratiofn for an elliptical ring, including transverse shear and rotary inertia;Callahan;J. Acoust. Soc. Am.,1965

4. Design limitations of aluminium shell, class IV flextensional transducers;Oswin,1984

5. Finite element modelling of the A.R.E. low frequency flextensional transducer;Brind,1988

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1. A network model for piezoelectric flexure actuators;Sensors and Smart Structures Technologies for Civil, Mechanical, and Aerospace Systems 2024;2024-05-09

2. Design of low-frequency broadband flextensional transducers based on combined particle swarm optimization and finite element method;Smart Materials and Structures;2021-08-23

3. Development of an Equivalent Circuit of a Cymbal Transducer;IEEE Sensors Journal;2021-06-15

4. Design optimization of a Class VII Flextensional Transducer;Applied Acoustics;2015-12

5. A new type of high power composite ultrasonic transducer;Journal of Sound and Vibration;2011-03
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