Natural frequencies and modes of two-and three-dimensional cavities bounded by elastic structures are obtained. It is shown that the free vibration problems of the structural-acoustic coupled system of two-and three-dimensions can be easily formulated and solved by utilizing the proposed method. Gen
NEW ANALYSIS METHOD FOR GENERAL ACOUSTIC-STRUCTURAL COUPLED SYSTEMS
β Scribed by K.L. Hong; J. Kim
- Publisher
- Elsevier Science
- Year
- 1996
- Tongue
- English
- Weight
- 515 KB
- Volume
- 192
- Category
- Article
- ISSN
- 0022-460X
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β¦ Synopsis
A new solution procedure has been developed for the analysis of the most general cases of vibro-acoustic problems, using a one-dimensional system as the model. The responses of the acoustic-structural coupled system with viscous and structural damping elements as well as absorbing material can be easily obtained. The solution algorithm utilizes the generalized orthogonality of the system eigenvectors to decouple the system matrix equation. The procedure is not only numerically efficient, but it also provides more insights to the system characteristics. The Sherman-Morrison formula is applied to the one-dimensional case, which reveals some interesting aspects of the effect of absorbing materials on the system response. The validity of the developed procedure is verified by comparing its results to the exact solutions.
π SIMILAR VOLUMES
A new procedure to formulate and analyze the free vibration problem of structural-acoustic coupled systems is suggested. The system equations are formulated utilizing the concept of the equivalent mass source. The modal expansion method and a matrix transformation technique are used to solve the sys
## Abstract In this paper, the following two are considered: __Problem IQEP__ Given __M__~__a__~βSR^__n__Γ__n__^, Ξ=diag{Ξ»~1~, β¦, Ξ»~__p__~}βC^__p__Γ__p__^, __X__=[__x__~1~, β¦, __x__~__p__~]βC^__n__Γ__p__^, and both Ξ and __X__ are closed under complex conjugation in the sense that \documentclass{