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    The Influence of a Ductile Interphase on the Overall Elastoplastic Behavior of a Fiber-Reinforced Composite

    Source: Journal of Applied Mechanics:;1999:;volume( 066 ):;issue: 001::page 21
    Author:
    K. Ding
    ,
    G. J. Weng
    DOI: 10.1115/1.2789150
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: While there exist various homogenization theories for the plasticity of a fiber-reinforced composite, no such theories have been explicitly developed to account for the influence of a ductile interphase. In this paper a simple scheme is developed for such a purpose. The theory evolved out of the work of Qiu and Weng (1992) and Hu (1996), and bears an identical structure to Ponte Castañeda’s (1991) variational procedure and Suquet’s (1995, 1996) modified secant moduli approach. An exact solution under the plane-strain biaxial loading is also developed to assess the accuracy of the theory. It is found that, with either a soft or a hard interphase and with or without work-hardening, the homogenization theory can produce sufficiently accurate results under this condition. The theory is then used to examine the influence of the interphase volume concentration on the anisotropic behavior of the composite under axial tension, transverse tension, axial shear, and transverse shear, with both a soft and a hard interphase. The results indicate that, while the axial tensile behavior is not sensitive to the interphase concentration, the behaviors under other types of loading are greatly affected by its presence, especially when the interphase is softer than the matrix.
    keyword(s): Fiber reinforced composites , Shear (Mechanics) , Tension , Work hardening , Plane strain , Plasticity AND Composite materials ,
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      The Influence of a Ductile Interphase on the Overall Elastoplastic Behavior of a Fiber-Reinforced Composite

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    contributor authorK. Ding
    contributor authorG. J. Weng
    date accessioned2017-05-08T23:58:54Z
    date available2017-05-08T23:58:54Z
    date copyrightMarch, 1999
    date issued1999
    identifier issn0021-8936
    identifier otherJAMCAV-26464#21_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/121716
    description abstractWhile there exist various homogenization theories for the plasticity of a fiber-reinforced composite, no such theories have been explicitly developed to account for the influence of a ductile interphase. In this paper a simple scheme is developed for such a purpose. The theory evolved out of the work of Qiu and Weng (1992) and Hu (1996), and bears an identical structure to Ponte Castañeda’s (1991) variational procedure and Suquet’s (1995, 1996) modified secant moduli approach. An exact solution under the plane-strain biaxial loading is also developed to assess the accuracy of the theory. It is found that, with either a soft or a hard interphase and with or without work-hardening, the homogenization theory can produce sufficiently accurate results under this condition. The theory is then used to examine the influence of the interphase volume concentration on the anisotropic behavior of the composite under axial tension, transverse tension, axial shear, and transverse shear, with both a soft and a hard interphase. The results indicate that, while the axial tensile behavior is not sensitive to the interphase concentration, the behaviors under other types of loading are greatly affected by its presence, especially when the interphase is softer than the matrix.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleThe Influence of a Ductile Interphase on the Overall Elastoplastic Behavior of a Fiber-Reinforced Composite
    typeJournal Paper
    journal volume66
    journal issue1
    journal titleJournal of Applied Mechanics
    identifier doi10.1115/1.2789150
    journal fristpage21
    journal lastpage31
    identifier eissn1528-9036
    keywordsFiber reinforced composites
    keywordsShear (Mechanics)
    keywordsTension
    keywordsWork hardening
    keywordsPlane strain
    keywordsPlasticity AND Composite materials
    treeJournal of Applied Mechanics:;1999:;volume( 066 ):;issue: 001
    contenttypeFulltext
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