Estimation of vibrational power in built-up systems involving box-like structures, Part 2: Infinite top-plate and circular geometry

Citation
Ra. Fulford et Bat. Petersson, Estimation of vibrational power in built-up systems involving box-like structures, Part 2: Infinite top-plate and circular geometry, J SOUND VIB, 232(5), 2000, pp. 897-915
Citations number
6
Categorie Soggetti
Mechanical Engineering
Journal title
JOURNAL OF SOUND AND VIBRATION
ISSN journal
0022460X → ACNP
Volume
232
Issue
5
Year of publication
2000
Pages
897 - 915
Database
ISI
SICI code
0022-460X(20000518)232:5<897:EOVPIB>2.0.ZU;2-K
Abstract
Following on from a previous paper [1], work is presented in which the dist ributed forces exhibited between a box and its top and recipient are simpli fied by the introduction of assumed uniform distributions. The box consists of four side-walls, the recipient is a thick infinite plate, and the model is completed with a thin infinite top-plate attached via a roller conditio n. The introduction of a roller coupled infinite top-plate is motivated by the hypothesis that losses associated with wave propagation into its outlyi ng region equate, approximately, to losses inherent in a fully coupled fini te top-plate associated with wave conversion (at the coupled boundaries) an d then divergence and dissipation (within the structure). Comparisons with experimental results are presented which corroborate the hypothesis. When u niform force distributions are assumed the study indicates that the transmi tted power can be reliably calculated up to the first two or three resonanc es and, for higher wavenumbers, that the overall trend can be predicted. A constraint to this conclusion is, however, that strongly excited, anti-symm etric modes cannot be predicted. Analytical studies in which the box is red uced to a circular can are also performed and the results indicate that thi s simplification is valid when the requirement is for a simple estimate of the overall trend of the power. Overall, therefore, the paper proposes seve ral possibilities through which models of built-up systems can be simplifie d. (C) 2000 Academic Press.