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    Nonlinear Material Loss Factors of Single-Layer Latticed Domes Subjected to Earthquake Ground Motions

    Source: Journal of Structural Engineering:;2015:;Volume ( 141 ):;issue: 007
    Author:
    Huidong Zhang
    ,
    Yuanfeng Wang
    ,
    Qinghua Han
    DOI: 10.1061/(ASCE)ST.1943-541X.0001149
    Publisher: American Society of Civil Engineers
    Abstract: The quantification of damping in a structure is of significant interest in structural dynamics. At present, there is still no clear consensus on how damping issues are resolved. Although the Rayleigh damping model, which combines mass-proportional and stiffness-proportional parts, leads to reasonable engineering demand parameters of a structure within its elastic range, it does not include nonlinear response history analysis. On the other hand, a great deal of material tests demonstrate that most metallic materials under cyclic loading exhibit a stress-strain relationship that is not elastic even at stresses well below the yield point, however, the material damping effect is seldom taken into account in dynamic analysis. The present study proposes an approach that explicitly considers the additional material damping effect based on Goodman’s theory on energy dissipation of materials. The approach is applied to the nonlinear dynamic analyses of single-layer latticed domes subjected to earthquake ground motions. Parametric studies are carried out to evaluate the structural material loss factors under different seismic hazard levels. Finally, a comparative study of the effect of material damping on dynamic responses is discussed. The objective of this study is to quantify the structural material loss factors and to obtain reasonable dynamic seismic demands by means of the easy-to-apply numerical procedure proposed in this paper.
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      Nonlinear Material Loss Factors of Single-Layer Latticed Domes Subjected to Earthquake Ground Motions

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    http://yetl.yabesh.ir/yetl1/handle/yetl/72366
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    contributor authorHuidong Zhang
    contributor authorYuanfeng Wang
    contributor authorQinghua Han
    date accessioned2017-05-08T22:09:02Z
    date available2017-05-08T22:09:02Z
    date copyrightJuly 2015
    date issued2015
    identifier other34154519.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/72366
    description abstractThe quantification of damping in a structure is of significant interest in structural dynamics. At present, there is still no clear consensus on how damping issues are resolved. Although the Rayleigh damping model, which combines mass-proportional and stiffness-proportional parts, leads to reasonable engineering demand parameters of a structure within its elastic range, it does not include nonlinear response history analysis. On the other hand, a great deal of material tests demonstrate that most metallic materials under cyclic loading exhibit a stress-strain relationship that is not elastic even at stresses well below the yield point, however, the material damping effect is seldom taken into account in dynamic analysis. The present study proposes an approach that explicitly considers the additional material damping effect based on Goodman’s theory on energy dissipation of materials. The approach is applied to the nonlinear dynamic analyses of single-layer latticed domes subjected to earthquake ground motions. Parametric studies are carried out to evaluate the structural material loss factors under different seismic hazard levels. Finally, a comparative study of the effect of material damping on dynamic responses is discussed. The objective of this study is to quantify the structural material loss factors and to obtain reasonable dynamic seismic demands by means of the easy-to-apply numerical procedure proposed in this paper.
    publisherAmerican Society of Civil Engineers
    titleNonlinear Material Loss Factors of Single-Layer Latticed Domes Subjected to Earthquake Ground Motions
    typeJournal Paper
    journal volume141
    journal issue7
    journal titleJournal of Structural Engineering
    identifier doi10.1061/(ASCE)ST.1943-541X.0001149
    treeJournal of Structural Engineering:;2015:;Volume ( 141 ):;issue: 007
    contenttypeFulltext
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