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    Optimal Structural Design Under Creep Conditions

    Source: Applied Mechanics Reviews:;1988:;volume( 041 ):;issue: 012::page 453
    Author:
    Michał Życzkowski
    DOI: 10.1115/1.3151874
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Optimal design of structures, or rather just of simple structural elements working under creep conditions, belongs to the most recent branches of structural optimization: It was initiated by four papers published in the years 1967–1968 (Reitman, Prager, Nemirovsky, and Życzkowski). The most important differences with respect to elastic or plastic design are as follows: factor of time appearing in the constraints, a great variety of constitutive equations of creep or viscoplasticity, of creep rupture hypotheses, creep buckling theories, various definitions of creep stiffness, etc. Moreover, the constraints related to stress–relaxation are quite new. So, it is almost impossible to establish a sufficiently general theory and various types of problems must be treated separately by appropriate methods. On the other hand, the problems of optimization under creep conditions are important in view of metal structures working at elevated temperatures, structures made of plastics, concrete, etc. The paper gives classification of problems and then a review of results obtained for bars, columns, arches, trusses, frames, plates, and shells. Over 30% of those results were obtained at the Technical University of Cracow. This paper discusses specific features of the branch of optimal structural design under consideration as well as perspectives of future research.
    keyword(s): Creep , Structural optimization , Bifurcation , Design , Optimization , Plates (structures) , Arches , Temperature , Concretes , Structural elements (Construction) , Relaxation (Physics) , Stress , Metalwork , Buckling , Rupture , Shells , Stiffness , Plastics , Viscoplasticity AND Constitutive equations ,
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      Optimal Structural Design Under Creep Conditions

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    contributor authorMichał Życzkowski
    date accessioned2017-05-08T23:26:20Z
    date available2017-05-08T23:26:20Z
    date copyrightDecember, 1988
    date issued1988
    identifier issn0003-6900
    identifier otherAMREAD-25569#453_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/103415
    description abstractOptimal design of structures, or rather just of simple structural elements working under creep conditions, belongs to the most recent branches of structural optimization: It was initiated by four papers published in the years 1967–1968 (Reitman, Prager, Nemirovsky, and Życzkowski). The most important differences with respect to elastic or plastic design are as follows: factor of time appearing in the constraints, a great variety of constitutive equations of creep or viscoplasticity, of creep rupture hypotheses, creep buckling theories, various definitions of creep stiffness, etc. Moreover, the constraints related to stress–relaxation are quite new. So, it is almost impossible to establish a sufficiently general theory and various types of problems must be treated separately by appropriate methods. On the other hand, the problems of optimization under creep conditions are important in view of metal structures working at elevated temperatures, structures made of plastics, concrete, etc. The paper gives classification of problems and then a review of results obtained for bars, columns, arches, trusses, frames, plates, and shells. Over 30% of those results were obtained at the Technical University of Cracow. This paper discusses specific features of the branch of optimal structural design under consideration as well as perspectives of future research.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleOptimal Structural Design Under Creep Conditions
    typeJournal Paper
    journal volume41
    journal issue12
    journal titleApplied Mechanics Reviews
    identifier doi10.1115/1.3151874
    journal fristpage453
    journal lastpage461
    identifier eissn0003-6900
    keywordsCreep
    keywordsStructural optimization
    keywordsBifurcation
    keywordsDesign
    keywordsOptimization
    keywordsPlates (structures)
    keywordsArches
    keywordsTemperature
    keywordsConcretes
    keywordsStructural elements (Construction)
    keywordsRelaxation (Physics)
    keywordsStress
    keywordsMetalwork
    keywordsBuckling
    keywordsRupture
    keywordsShells
    keywordsStiffness
    keywordsPlastics
    keywordsViscoplasticity AND Constitutive equations
    treeApplied Mechanics Reviews:;1988:;volume( 041 ):;issue: 012
    contenttypeFulltext
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