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    Nonclassical Stability Problems: Instability of Slender Tubes under Pressure

    Source: Journal of Aerospace Engineering:;2001:;Volume ( 014 ):;issue: 001
    Author:
    Anthony N. Kounadis
    DOI: 10.1061/(ASCE)0893-1321(2001)14:1(6)
    Publisher: American Society of Civil Engineers
    Abstract: Several nonclassical stability problems dealing with simple cantilever columns of practical engineering importance are comprehensively presented. The salient feature of these rather peculiar problems is that column instability with a tubular cross section filled with a liquid or subjected to gas pressure may occur while its cross section remains axially unstressed. Interesting subcases are also discussed where the static stability criterion of existence of two adjacent equilibria fails to predict the actual critical load. This leads to the erroneous conclusion that the undeformed configuration is the only equilibrium position, being stable irrespective of the level of external loading. Hence, the dynamic stability criterion which is of general validity must be employed for establishing the critical load. It has also been clarified that the hydrostatic pressure load, although nonconstant-directional, cannot be identified as nonconservative.
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      Nonclassical Stability Problems: Instability of Slender Tubes under Pressure

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    http://yetl.yabesh.ir/yetl1/handle/yetl/44936
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    contributor authorAnthony N. Kounadis
    date accessioned2017-05-08T21:16:03Z
    date available2017-05-08T21:16:03Z
    date copyrightJanuary 2001
    date issued2001
    identifier other%28asce%290893-1321%282001%2914%3A1%286%29.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/44936
    description abstractSeveral nonclassical stability problems dealing with simple cantilever columns of practical engineering importance are comprehensively presented. The salient feature of these rather peculiar problems is that column instability with a tubular cross section filled with a liquid or subjected to gas pressure may occur while its cross section remains axially unstressed. Interesting subcases are also discussed where the static stability criterion of existence of two adjacent equilibria fails to predict the actual critical load. This leads to the erroneous conclusion that the undeformed configuration is the only equilibrium position, being stable irrespective of the level of external loading. Hence, the dynamic stability criterion which is of general validity must be employed for establishing the critical load. It has also been clarified that the hydrostatic pressure load, although nonconstant-directional, cannot be identified as nonconservative.
    publisherAmerican Society of Civil Engineers
    titleNonclassical Stability Problems: Instability of Slender Tubes under Pressure
    typeJournal Paper
    journal volume14
    journal issue1
    journal titleJournal of Aerospace Engineering
    identifier doi10.1061/(ASCE)0893-1321(2001)14:1(6)
    treeJournal of Aerospace Engineering:;2001:;Volume ( 014 ):;issue: 001
    contenttypeFulltext
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