Design Optimization for Structural-Acoustic Problems Using FEA-BEA With Adjoint Variable Method

Author:

Dong Jun12,Choi Kyung K.12,Kim Nam H.3

Affiliation:

1. Fellow ASME

2. Department of Mechanical and Industrial Engineering and Center for Computer-Aided Design, The University of Iowa, Iowa City, IA 52242

3. Department of Mechanical and Aerospace Engineering, The University of Florida, PO Box 116300, Gainesville, FL 32611-6300

Abstract

A noise-vibration-harshness (NVH) design optimization of a complex vehicle structure is presented using finite element and boundary element analyses. The steady-state dynamic behavior of the vehicle is calculated from the frequency response finite element analysis, while the sound pressure level within the acoustic cavity is calculated from the boundary element analysis. A reverse solution process is employed for the design sensitivity calculation using the adjoint variable method. The adjoint load is obtained from the acoustic boundary element re-analysis, while the adjoint solution is calculated from the structural dynamic re-analysis. The evaluation of pressure sensitivity only involves a numerical integration process over the structural part where the design variable is defined. A design optimization problem is formulated and solved, where the structural weight is reduced while the noise level in the passenger compartment is lowered.

Publisher

ASME International

Subject

Computer Graphics and Computer-Aided Design,Computer Science Applications,Mechanical Engineering,Mechanics of Materials

Reference24 articles.

1. Hughes, T. J. R., 1987, The Finite Element Method, Prentice-Hall, Englewood Cliffs, NJ.

2. Kythe, P. K., 1995, Introduction to Boundary Element Methods, CRS Press, Florida.

3. Lyon, R., 1975, Statistical Energy Analysis of Dynamical Systems: Theory and Application, The MIT Press, Cambridge, MA.

4. Rybak, S. A. , 1972, “Waves in Plate Containing Random Inhomogeneities,” Sov. Phys. Acoust., 17(3), pp. 345–349.

5. Nefske, D. J., and Sung, S. H., 1989, “Power Flow Finite-Element Analysis of Dynamic-Systems—Basic Theory and Application to Beams,” ASME J. Vibr., Acoust., Stress, Reliab. Des., 111(1), pp. 94–100.

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