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    The effect of inertial inhomogeneity on the flutter of a cantilevered flexible plate

    Access Status
    Fulltext not available
    Authors
    Lucey, Anthony
    Howell, Richard
    Pitman, Mark
    Date
    2010
    Type
    Conference Paper
    
    Metadata
    Show full item record
    Citation
    Lucey, A. D. and Howell, R. M. and Pitman, M. W. 2010. The effect of inertial inhomogeneity on the flutter of a cantilevered flexible plate, in Teh, K. and Davies, I. and Howard, I. (ed), 6th Australasian Congress on Applied Mechanics, ACAM 6, Dec 12-15 2010.Perth, WA: Engineers Australia.
    Source Title
    Proceedings of the 6th Australasian Congress on Applied Mechanics
    Source Conference
    6th Australasian Congress on Applied Mechanics, ACAM 6
    Additional URLs
    http://search.informit.com.au/documentSummary;dn=017230793837721;res=IELENG
    ISBN
    978-0-85825-941-6
    School
    Department of Mechanical Engineering
    URI
    http://hdl.handle.net/20.500.11937/12478
    Collection
    • Curtin Research Publications
    Abstract

    We study the two-dimensional fluid-structure interaction between a fluid flow and a thin flexible plate held at its leading edge. This fundamental system may be considered representative of many engineered or natural systems in which a plate or membrane experiences spontaneous, and often sustained, vibration. As the plate moves, its changing shape means that the lift it generates - the sum of the pressure forces that drive the plate motion - also changes and this effect underlies the instability of the plate when the applied flow speed reaches a threshold value. In this paper we apply and further develop a computational model of the system to study the effect of inertial inhomogeneity by way of a point mass adhered to the otherwise homogeneous plate. Our results show that the effect of adding a point mass to the plate can be either stabilising or destabilising. This counter-intuitive finding is explained using the classification of the flutter types that can exist in the system. In particular, this explanation shows how and why the system stability is sensitive to the location of the added mass and the plate length. Finally, we briefly present the results of a preliminary experimental investigation for short plates that qualitatively confirms the theoretical predictions.

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