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    The Role of Fracture Mechanics in Design Technology

    Source: Journal of Manufacturing Science and Engineering:;1976:;volume( 098 ):;issue: 004::page 1243
    Author:
    G. C. Sih
    DOI: 10.1115/1.3439093
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Fracture mechanics has in recent years become an independent discipline that deals with determining the conditions under which machine or structural elements attain uncontrollable failure by crack propagation. A knowledge of these conditions can assist the designer to safeguard structures against catastrophic fracture. In contrast to the conventional approach, which does not account for flaws initiated in the material by manufacturing procedures, overloads, or fatigue loadings, fracture mechanics [1] assumes that all materials contain cracks from which failure starts. This concept has been used successfully for high-strength/low-toughness materials design and for structures that exhibit brittle behavior. Obtained from laboratory specimens loaded symmetrically with respect to the crack plane is a critical stress intensity factor parameter K1c . It is a characteristic of the material commonly referred to as the fracture toughness value. When machine elements are subjected to combined loading, where symmetry does not exist, the direction of crack initiation is no longer known as an a priori. The condition of crack instability can then be predicted from the strain energy density factor S whose critical value, Sc , is related to K1c from uniaxial tension tests by the relation Sc = (1 − 2ν)K1c 2 /4 π μ, with ν being the Poisson’s ratio and μ the shear modulus of elasticity. Numerous numerical examples involving press fit, rotating disk, thermally stressed pipe, pressure vessel, etc., are presented to show how fracture mechanics can be used for estimating the load that a member can sustain without causing unstable fracture. The results are compared with those obtained from the conventional design approach whenever possible.
    keyword(s): Fracture mechanics , Design , Stress , Failure , Machinery , Fracture (Process) , Pipes , Crack propagation , Manufacturing , Structural elements (Construction) , Pressure vessels , Brittleness , Fatigue , Density , Elasticity , Fracture toughness , Presses , Rotating Disks , Shear modulus , Tension , Toughness , Poisson ratio AND Disciplines ,
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      The Role of Fracture Mechanics in Design Technology

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    http://yetl.yabesh.ir/yetl1/handle/yetl/88941
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    contributor authorG. C. Sih
    date accessioned2017-05-08T23:01:13Z
    date available2017-05-08T23:01:13Z
    date copyrightNovember, 1976
    date issued1976
    identifier issn1087-1357
    identifier otherJMSEFK-27650#1243_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/88941
    description abstractFracture mechanics has in recent years become an independent discipline that deals with determining the conditions under which machine or structural elements attain uncontrollable failure by crack propagation. A knowledge of these conditions can assist the designer to safeguard structures against catastrophic fracture. In contrast to the conventional approach, which does not account for flaws initiated in the material by manufacturing procedures, overloads, or fatigue loadings, fracture mechanics [1] assumes that all materials contain cracks from which failure starts. This concept has been used successfully for high-strength/low-toughness materials design and for structures that exhibit brittle behavior. Obtained from laboratory specimens loaded symmetrically with respect to the crack plane is a critical stress intensity factor parameter K1c . It is a characteristic of the material commonly referred to as the fracture toughness value. When machine elements are subjected to combined loading, where symmetry does not exist, the direction of crack initiation is no longer known as an a priori. The condition of crack instability can then be predicted from the strain energy density factor S whose critical value, Sc , is related to K1c from uniaxial tension tests by the relation Sc = (1 − 2ν)K1c 2 /4 π μ, with ν being the Poisson’s ratio and μ the shear modulus of elasticity. Numerous numerical examples involving press fit, rotating disk, thermally stressed pipe, pressure vessel, etc., are presented to show how fracture mechanics can be used for estimating the load that a member can sustain without causing unstable fracture. The results are compared with those obtained from the conventional design approach whenever possible.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleThe Role of Fracture Mechanics in Design Technology
    typeJournal Paper
    journal volume98
    journal issue4
    journal titleJournal of Manufacturing Science and Engineering
    identifier doi10.1115/1.3439093
    journal fristpage1243
    journal lastpage1249
    identifier eissn1528-8935
    keywordsFracture mechanics
    keywordsDesign
    keywordsStress
    keywordsFailure
    keywordsMachinery
    keywordsFracture (Process)
    keywordsPipes
    keywordsCrack propagation
    keywordsManufacturing
    keywordsStructural elements (Construction)
    keywordsPressure vessels
    keywordsBrittleness
    keywordsFatigue
    keywordsDensity
    keywordsElasticity
    keywordsFracture toughness
    keywordsPresses
    keywordsRotating Disks
    keywordsShear modulus
    keywordsTension
    keywordsToughness
    keywordsPoisson ratio AND Disciplines
    treeJournal of Manufacturing Science and Engineering:;1976:;volume( 098 ):;issue: 004
    contenttypeFulltext
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