Design optimization of composite structures operating in acoustic environments

The optimal mechanical and geometric characteristics for layered composite structures subject to vibroacoustic excitations are derived. A Finite Element description coupled to Periodic Structure Theory is employed for the considered layered panel. Structures of arbitrary anisotropy as well as geomet...

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Main Author: Chronopoulos, Dimitrios
Format: Article
Published: Elsevier 2015
Online Access:https://eprints.nottingham.ac.uk/33582/
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author Chronopoulos, Dimitrios
author_facet Chronopoulos, Dimitrios
author_sort Chronopoulos, Dimitrios
building Nottingham Research Data Repository
collection Online Access
description The optimal mechanical and geometric characteristics for layered composite structures subject to vibroacoustic excitations are derived. A Finite Element description coupled to Periodic Structure Theory is employed for the considered layered panel. Structures of arbitrary anisotropy as well as geometric complexity can thus be modelled by the presented approach. Damping can also be incorporated in the calculations. Initially, a numerical continuum-discrete approach for computing the sensitivity of the acoustic wave characteristics propagating within the modelled periodic composite structure is exhibited. The first- and second-order sensitivities of the acoustic transmission coefficient expressed within a Statistical Energy Analysis context are subsequently derived as a function of the computed acoustic wave characteristics. Having formulated the gradient vector as well as the Hessian matrix, the optimal mechanical and geometric characteristics satisfying the considered mass, stiffness and vibroacoustic performance criteria are sought by employing Newton׳s optimization method.
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spelling nottingham-335822020-05-04T17:18:40Z https://eprints.nottingham.ac.uk/33582/ Design optimization of composite structures operating in acoustic environments Chronopoulos, Dimitrios The optimal mechanical and geometric characteristics for layered composite structures subject to vibroacoustic excitations are derived. A Finite Element description coupled to Periodic Structure Theory is employed for the considered layered panel. Structures of arbitrary anisotropy as well as geometric complexity can thus be modelled by the presented approach. Damping can also be incorporated in the calculations. Initially, a numerical continuum-discrete approach for computing the sensitivity of the acoustic wave characteristics propagating within the modelled periodic composite structure is exhibited. The first- and second-order sensitivities of the acoustic transmission coefficient expressed within a Statistical Energy Analysis context are subsequently derived as a function of the computed acoustic wave characteristics. Having formulated the gradient vector as well as the Hessian matrix, the optimal mechanical and geometric characteristics satisfying the considered mass, stiffness and vibroacoustic performance criteria are sought by employing Newton׳s optimization method. Elsevier 2015-10-27 Article PeerReviewed Chronopoulos, Dimitrios (2015) Design optimization of composite structures operating in acoustic environments. Journal of Sound and Vibration, 355 . pp. 322-344. ISSN 0022-460X http://dx.doi.org/10.1016/j.jsv.2015.06.028 doi:10.1016/j.jsv.2015.06.028 doi:10.1016/j.jsv.2015.06.028
spellingShingle Chronopoulos, Dimitrios
Design optimization of composite structures operating in acoustic environments
title Design optimization of composite structures operating in acoustic environments
title_full Design optimization of composite structures operating in acoustic environments
title_fullStr Design optimization of composite structures operating in acoustic environments
title_full_unstemmed Design optimization of composite structures operating in acoustic environments
title_short Design optimization of composite structures operating in acoustic environments
title_sort design optimization of composite structures operating in acoustic environments
url https://eprints.nottingham.ac.uk/33582/
https://eprints.nottingham.ac.uk/33582/
https://eprints.nottingham.ac.uk/33582/