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    Nonlinear Free Vibrations of Suspension Bridges: Theory

    Source: Journal of Engineering Mechanics:;1983:;Volume ( 109 ):;issue: 001
    Author:
    Ahmed M. Abdel‐Ghaffar
    ,
    Lawrence I. Rubin
    DOI: 10.1061/(ASCE)0733-9399(1983)109:1(313)
    Publisher: American Society of Civil Engineers
    Abstract: A general theory and analysis of the nonlinear free coupled vertical‐torsional vibrations of suspension bridges with horizontal decks are presented. Approximate solutions are developed by using the method of multiple scales via a perturbation technique. The amplitude‐frequency relationships for any single set of coupled vertical‐torsional modes are presented for three cases: (1) When the large‐amplitude vertical vibration is dominating the motion; (2) when large‐amplitude torsional vibration is dominating; and (3) when one of the linear natural frequencies of vertical vibration is equal to, or approximately equal to, another linear natural frequency of torsional vibration, and the two modes are strongly coupled; this contrasts with the linear solution, which predicts that the two modes are uncoupled.
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      Nonlinear Free Vibrations of Suspension Bridges: Theory

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    http://yetl.yabesh.ir/yetl1/handle/yetl/70298
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    contributor authorAhmed M. Abdel‐Ghaffar
    contributor authorLawrence I. Rubin
    date accessioned2017-05-08T22:04:01Z
    date available2017-05-08T22:04:01Z
    date copyrightFebruary 1983
    date issued1983
    identifier other%28asce%290733-9399%281983%29109%3A1%28313%29.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/70298
    description abstractA general theory and analysis of the nonlinear free coupled vertical‐torsional vibrations of suspension bridges with horizontal decks are presented. Approximate solutions are developed by using the method of multiple scales via a perturbation technique. The amplitude‐frequency relationships for any single set of coupled vertical‐torsional modes are presented for three cases: (1) When the large‐amplitude vertical vibration is dominating the motion; (2) when large‐amplitude torsional vibration is dominating; and (3) when one of the linear natural frequencies of vertical vibration is equal to, or approximately equal to, another linear natural frequency of torsional vibration, and the two modes are strongly coupled; this contrasts with the linear solution, which predicts that the two modes are uncoupled.
    publisherAmerican Society of Civil Engineers
    titleNonlinear Free Vibrations of Suspension Bridges: Theory
    typeJournal Paper
    journal volume109
    journal issue1
    journal titleJournal of Engineering Mechanics
    identifier doi10.1061/(ASCE)0733-9399(1983)109:1(313)
    treeJournal of Engineering Mechanics:;1983:;Volume ( 109 ):;issue: 001
    contenttypeFulltext
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