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    Shear Deformable Generalized Beam Theory for the Analysis of Thin-Walled Composite Members

    Source: Journal of Engineering Mechanics:;2013:;Volume ( 139 ):;issue: 008
    Author:
    Nuno
    ,
    Silvestre
    ,
    Dinar
    ,
    Camotim
    DOI: 10.1061/(ASCE)EM.1943-7889.0000506
    Publisher: American Society of Civil Engineers
    Abstract: This paper presents the incorporation of shear deformation effects into a generalized beam theory (GBT) formulation developed to analyze the first-order (linear) and buckling behavior of composite thin-walled members made of laminated plates displaying arbitrary orthotropy, often designated as anisotropic laminates. Unlike other existing beam theories, the proposed GBT formulation incorporates in a unified fashion (1) elastic coupling effects, (2) warping effects, (3) cross-section in-plane deformation, and (4) shear deformation. The main concepts and procedures involved in the currently available GBT are adapted and/or modified to account for the specific aspects associated with shear deformation. In particular, the GBT equilibrium equations and boundary conditions are derived, and their terms are physically interpreted. A lipped channel section is considered to illustrate the performance of a GBT cross-section analysis, namely, the operations required to determine the (additional) set of shear deformation modes. Finally, to clarify the concepts involved in the proposed GBT formulation and illustrate its application and capabilities, two numerical examples are presented and discussed in detail: the first concerns the first-order and buckling behaviors of a lipped channel column exhibiting nonaligned orthotropy; and the second assesses the influence of shear deformation on the buckling behavior of lipped channel columns with cross-ply orthotropy.
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      Shear Deformable Generalized Beam Theory for the Analysis of Thin-Walled Composite Members

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    https://yetl.yabesh.ir/yetl1/handle/yetl/60991
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    contributor authorNuno
    contributor authorSilvestre
    contributor authorDinar
    contributor authorCamotim
    date accessioned2017-05-08T21:44:00Z
    date available2017-05-08T21:44:00Z
    date copyrightAugust 2013
    date issued2013
    identifier other%28asce%29em%2E1943-7889%2E0000515.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/60991
    description abstractThis paper presents the incorporation of shear deformation effects into a generalized beam theory (GBT) formulation developed to analyze the first-order (linear) and buckling behavior of composite thin-walled members made of laminated plates displaying arbitrary orthotropy, often designated as anisotropic laminates. Unlike other existing beam theories, the proposed GBT formulation incorporates in a unified fashion (1) elastic coupling effects, (2) warping effects, (3) cross-section in-plane deformation, and (4) shear deformation. The main concepts and procedures involved in the currently available GBT are adapted and/or modified to account for the specific aspects associated with shear deformation. In particular, the GBT equilibrium equations and boundary conditions are derived, and their terms are physically interpreted. A lipped channel section is considered to illustrate the performance of a GBT cross-section analysis, namely, the operations required to determine the (additional) set of shear deformation modes. Finally, to clarify the concepts involved in the proposed GBT formulation and illustrate its application and capabilities, two numerical examples are presented and discussed in detail: the first concerns the first-order and buckling behaviors of a lipped channel column exhibiting nonaligned orthotropy; and the second assesses the influence of shear deformation on the buckling behavior of lipped channel columns with cross-ply orthotropy.
    publisherAmerican Society of Civil Engineers
    titleShear Deformable Generalized Beam Theory for the Analysis of Thin-Walled Composite Members
    typeJournal Paper
    journal volume139
    journal issue8
    journal titleJournal of Engineering Mechanics
    identifier doi10.1061/(ASCE)EM.1943-7889.0000506
    treeJournal of Engineering Mechanics:;2013:;Volume ( 139 ):;issue: 008
    contenttypeFulltext
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