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  •   Open Research
  • AUT Faculties
  • Faculty of Design and Creative Technologies (Te Ara Auaha)
  • School of Engineering, Computer and Mathematical Sciences - Te Kura Mātai Pūhanga, Rorohiko, Pāngarau
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Simulating vibrations of a double-leaf plate with uncertainties in material properties and interaction between components

Chung, H
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http://hdl.handle.net/10292/5009
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Abstract
Modelling the vibration of composite structures requires including the effects of uncertain material properties of individual components at mid-frequency. The purpose of this model is to predict the vibration of double-leaf plate with random parameters. One plate is excited by some force, then the vibration travels to the other plate via beams. The random parameters are the elastic modulus of the plates, and coupling conditions between components. The finite element method often used to incorporate the uncertainties in the stiffness matrix. However composite structures typically have tens of components, and formulating the stiffness matrix becomes overwhelming. Here the solution is found by minimizing the lagrangian representing the energy in the structure. The solution is expressed using the Fourier series. The coupling between components are modelled as additional energy contribution. This energy is quantified using varying resistance due to relative separation, slipping, and rotation between neighbouring components. The uncertainties then can be represented by sub-matrices in the lagrangian. As a result, the computation is simplified.
Date
July 2012
Source
International congress on sound and vibration held at Vilnius, Lithuania, Vilnius, Lithuania, 2012-07-08to 2012-07-12, published in: The 19th International congress on sound and vibration
Item Type
Conference Contribution
Publisher
International Congress on Vibration and Sound (ICVS)
Publisher's Version
www.icsv19.org/abstracts_list.php
Rights Statement
NOTICE: this is the author’s version of a work that was accepted for publication. Changes resulting from the publishing process, such as peer review, editing, corrections, structural formatting, and other quality control mechanisms may not be reflected in this document. Changes may have been made to this work since it was submitted for publication. A definitive version was subsequently published in (see Citation). The original publication is available at (see Publisher's Version)

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