The design of a boundary element package for treating acoustic scattering from buried objects

2006 ◽  
Vol 120 (5) ◽  
pp. 3143-3143
Author(s):  
Ralf Burgschweiger ◽  
Martin Ochmann ◽  
Bodo Nolte
2009 ◽  
Vol 2009 ◽  
pp. 1-4
Author(s):  
Dong Han ◽  
Caroline Fossati ◽  
Salah Bourennane ◽  
Zineb Saidi

A new algorithm which associates (Multiple Signal Classification) MUSIC with acoustic scattering model for bearing and range estimation is proposed. This algorithm takes into account the reflection and the refraction of wave in the interface of water-sediment in underwater acoustics. A new directional vector, which contains the Direction-Of-Arrival (DOA) of objects and objects-sensors distances, is used in MUSIC algorithm instead of classical model. The influence of the depth of buried objects is discussed. Finally, the numerical results are given in the case of buried cylindrical shells.


Author(s):  
Steven J. Newhouse ◽  
Ian C. Mathews

Abstract The boundary element method is an established numerical tool for the analysis of acoustic pressure fields in an infinite domain. There is currently no well established method of estimating the surface pressure error distribution for an arbitrary three dimensional body. Hierarchical shape functions have been used as a highly effective form of p refinement in many finite and boundary element applications. Their ability to be used as an error estimator in acoustic analysis has never been fully exploited. This paper studies the influence of mesh density and interpolation order on several acoustic scattering problems. A hierarchical error estimator is implemented and its effectiveness verified against the spherical problem. A coarse cylindrical mesh is then refined using the new error estimator until the solution has converged. The effectiveness of this analysis is shown by comparing the error indicators derived during the analysis to the solution generated from a very fine cylindrical mesh.


2001 ◽  
Author(s):  
Doru Velea ◽  
Craig J. Hickey ◽  
James M. Sabatier

2003 ◽  
Vol 27 (7) ◽  
pp. 717-725 ◽  
Author(s):  
M. Ochmann ◽  
A. Homm ◽  
S. Makarov ◽  
S. Semenov

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