Transducer-Baffle Interactions.

Abstract

A finite element (FE) code was used to model the radiation of sound from a piezoactive ceramic (PZT) projector located near an elastic baffle (a cylindrical shell). The use of a finite element code allows, for the first time, to simultaneously model the elastic response of the baffle, the piezoelectric response of the projector, and their interaction. The present study was limited to two projector - baffled configurations - a plane strain configuration and an axisymmetric finite shell configuration. Both of these configurations could be modeled with the two dimensional (2D) version of the SARA finite element code using a reasonable number of finite elements. (3) Three different sizes of piezoelectric projector were modeled, with 4.3deg, 9,Odeg, and 180 angular extent. For the 4.5deg and 9.Odeg projectors the TVR in the forward direction is not significantly affected by the presence of the baffle. (4) The 180 projector was the only source which showed significant deviations from ideal source performance. In particular, the TVR for this projector in the vicinity of the baffle is significantly different from the TVR under free field conditions. The 180 projector is the only source modeled whose dimensions (width) are comparable to the flexural (shortest) wavelength in the baffle, and in the PZT projector.

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Document Details

Document Type
Technical Report
Publication Date
Jun 21, 1996
Accession Number
ADA324437

Entities

People

  • Jacek Jarzynski
  • Laurie D. Marshall

Organizations

  • Georgia Tech

Tags

Communities of Interest

  • Air Platforms

DTIC Thesaurus Topics

  • Acoustic Propagation
  • Acoustic Waves
  • Acoustics
  • Axisymmetric
  • Diffraction
  • Elastic Waves
  • Field Conditions
  • Free Field
  • Geometry
  • Modulus Of Elasticity
  • Radiation
  • Scattering
  • Secondary Waves
  • Standing Waves
  • Three Dimensional
  • Two Dimensional
  • Underwater Acoustics

Fields of Study

  • Physics

Readers

  • Finite Element Method (FEM) for solving Partial Differential Equations (PDEs)
  • Materials Science and Engineering.
  • Military Engineering.