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    Analysis of Material Nonlinear Problems Using Pseudo-Elastic Finite Element Method

    Source: Journal of Pressure Vessel Technology:;2000:;volume( 122 ):;issue: 004::page 457
    Author:
    V. Desikan
    ,
    Raju Sethuraman
    DOI: 10.1115/1.1308294
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: A method based on linear elastic finite element analysis is presented for stress field determination of elasto-plastic problems. Hencky’s total deformation theory is used to define effective material parameters, which are treated as spatial field variables and considered to be functions of final state of equilibrium stress and material properties. These effective material parameters are obtained in an iterative manner using strain-controlled projection method, arc-length method, and Neuber rule applied on experimental uniaxial tension test curve. Three problems of von Mises material are considered to illustrate the application of the proposed method: a thick-walled cylinder subjected to internal pressure characterized by general work-hardening behavior, a V-notch specimen subjected to remote tensile load having elastic-perfectly plastic behavior, and a rotating disk with material having elastic linear work-hardening behavior. Obtained results for all the cases are compared with standard nonlinear finite element results and are found to be in good agreement. [S0094-9930(00)00104-9]
    keyword(s): Pressure , Stress , Poisson ratio , Finite element methods , Materials properties , Finite element analysis , Rotating Disks , Work hardening , Elasticity , Cylinders , Tension , Deformation , Equilibrium (Physics) AND Functions ,
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      Analysis of Material Nonlinear Problems Using Pseudo-Elastic Finite Element Method

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    https://yetl.yabesh.ir/yetl1/handle/yetl/124181
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    contributor authorV. Desikan
    contributor authorRaju Sethuraman
    date accessioned2017-05-09T00:03:10Z
    date available2017-05-09T00:03:10Z
    date copyrightNovember, 2000
    date issued2000
    identifier issn0094-9930
    identifier otherJPVTAS-28404#457_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/124181
    description abstractA method based on linear elastic finite element analysis is presented for stress field determination of elasto-plastic problems. Hencky’s total deformation theory is used to define effective material parameters, which are treated as spatial field variables and considered to be functions of final state of equilibrium stress and material properties. These effective material parameters are obtained in an iterative manner using strain-controlled projection method, arc-length method, and Neuber rule applied on experimental uniaxial tension test curve. Three problems of von Mises material are considered to illustrate the application of the proposed method: a thick-walled cylinder subjected to internal pressure characterized by general work-hardening behavior, a V-notch specimen subjected to remote tensile load having elastic-perfectly plastic behavior, and a rotating disk with material having elastic linear work-hardening behavior. Obtained results for all the cases are compared with standard nonlinear finite element results and are found to be in good agreement. [S0094-9930(00)00104-9]
    publisherThe American Society of Mechanical Engineers (ASME)
    titleAnalysis of Material Nonlinear Problems Using Pseudo-Elastic Finite Element Method
    typeJournal Paper
    journal volume122
    journal issue4
    journal titleJournal of Pressure Vessel Technology
    identifier doi10.1115/1.1308294
    journal fristpage457
    journal lastpage461
    identifier eissn1528-8978
    keywordsPressure
    keywordsStress
    keywordsPoisson ratio
    keywordsFinite element methods
    keywordsMaterials properties
    keywordsFinite element analysis
    keywordsRotating Disks
    keywordsWork hardening
    keywordsElasticity
    keywordsCylinders
    keywordsTension
    keywordsDeformation
    keywordsEquilibrium (Physics) AND Functions
    treeJournal of Pressure Vessel Technology:;2000:;volume( 122 ):;issue: 004
    contenttypeFulltext
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