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    Mechanics and Finite Elements of Shells

    Source: Applied Mechanics Reviews:;1989:;volume( 042 ):;issue: 005::page 129
    Author:
    Gerald Wempner
    DOI: 10.1115/1.3152426
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: This article begins with a brief review of the foundations: The classical theory of Love is described with attention to the underlying hypothesis and consequent limitations. A more general theory is described which removes the constraints of Love; the inclusion of transverse strains admits simpler finite elements, accommodates the thick shell via layers and even a transition to the three-dimensional approximation. The concept of the finite element is reviewed in the context of the discrete approximation of shells. Specific attention is given to those problems which are peculiar to shells: The predominant roles of flexural and extensional deformations, the lesser role of transverse shear, can lead to excessive stiffness (“locking”). Origins and procedures are described to circumvent these problems. The review is intended to bridge some chasms between the mechanics of the continua and the discrete models of finite elements. As such, the emphasis is upon those mechanical attributes of shells and elements which play key roles in forming practical models. Since the limitations of space, time and the author’s knowledge, preclude a full expose, the review includes only commentaries on some topics, such as inelasticity, nonlinearity and instability. Citations include original sources and some recent works which provide entree to contemporary developments.
    keyword(s): Finite element analysis , Shells , Approximation , Deformation , Spacetime , Shear (Mechanics) AND Stiffness ,
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      Mechanics and Finite Elements of Shells

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    contributor authorGerald Wempner
    date accessioned2017-05-08T23:28:58Z
    date available2017-05-08T23:28:58Z
    date copyrightMay, 1989
    date issued1989
    identifier issn0003-6900
    identifier otherAMREAD-25574#129_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/104829
    description abstractThis article begins with a brief review of the foundations: The classical theory of Love is described with attention to the underlying hypothesis and consequent limitations. A more general theory is described which removes the constraints of Love; the inclusion of transverse strains admits simpler finite elements, accommodates the thick shell via layers and even a transition to the three-dimensional approximation. The concept of the finite element is reviewed in the context of the discrete approximation of shells. Specific attention is given to those problems which are peculiar to shells: The predominant roles of flexural and extensional deformations, the lesser role of transverse shear, can lead to excessive stiffness (“locking”). Origins and procedures are described to circumvent these problems. The review is intended to bridge some chasms between the mechanics of the continua and the discrete models of finite elements. As such, the emphasis is upon those mechanical attributes of shells and elements which play key roles in forming practical models. Since the limitations of space, time and the author’s knowledge, preclude a full expose, the review includes only commentaries on some topics, such as inelasticity, nonlinearity and instability. Citations include original sources and some recent works which provide entree to contemporary developments.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleMechanics and Finite Elements of Shells
    typeJournal Paper
    journal volume42
    journal issue5
    journal titleApplied Mechanics Reviews
    identifier doi10.1115/1.3152426
    journal fristpage129
    journal lastpage142
    identifier eissn0003-6900
    keywordsFinite element analysis
    keywordsShells
    keywordsApproximation
    keywordsDeformation
    keywordsSpacetime
    keywordsShear (Mechanics) AND Stiffness
    treeApplied Mechanics Reviews:;1989:;volume( 042 ):;issue: 005
    contenttypeFulltext
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