TY - GEN
T1 - Boundary element formulations for structural acoustics including mean flow effects
AU - Dargush, G. F.
AU - Raveendra, S. T.
AU - Banerjee, P. K.
PY - 1993
Y1 - 1993
N2 - A Boundary Element Method (BEM) is developed for application to general problems of structural acoustics. An integral formulation is first developed for the fluid domain, which is idealized as a linear acoustical medium with a piecewise constant mean flow field. As a result, this formulation permits approximate solution of problems involving relative motion between a structure and the fluid. However, in the limiting case of zero mean flow, the standard Helmholtz representation obtains. Meanwhile, the structure is assumed to respond as a linear elastic solid, and is also represented via a BEM approach. The numerical implementation utilizes state-of-the-art boundary element technology, including adaptive integration schemes that combine analytical and numerical algorithms. Three-dimensional, two-dimensional, and axisymmetric time-harmonic problems are addressed, and several numerical applications are included to demonstrate the validity and accuracy of the present approach, even when applied to thin-walled structures.
AB - A Boundary Element Method (BEM) is developed for application to general problems of structural acoustics. An integral formulation is first developed for the fluid domain, which is idealized as a linear acoustical medium with a piecewise constant mean flow field. As a result, this formulation permits approximate solution of problems involving relative motion between a structure and the fluid. However, in the limiting case of zero mean flow, the standard Helmholtz representation obtains. Meanwhile, the structure is assumed to respond as a linear elastic solid, and is also represented via a BEM approach. The numerical implementation utilizes state-of-the-art boundary element technology, including adaptive integration schemes that combine analytical and numerical algorithms. Three-dimensional, two-dimensional, and axisymmetric time-harmonic problems are addressed, and several numerical applications are included to demonstrate the validity and accuracy of the present approach, even when applied to thin-walled structures.
UR - https://www.scopus.com/pages/publications/0027841743
M3 - Conference contribution
AN - SCOPUS:0027841743
SN - 0791810453
T3 - American Society of Mechanical Engineers, Applied Mechanics Division, AMD
SP - 39
EP - 50
BT - Computational Methods for Fluid/Structure Interaction
A2 - Siginer, Dennis A.
A2 - VanArsdale, William E.
A2 - Altan, Cengiz M.
A2 - Alexandrou, Andreas N.
PB - Publ by ASME
T2 - Proceedings of the 1993 ASME Winter Annual Meeting
Y2 - 28 November 1993 through 3 December 1993
ER -