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    Weighted Integral Method. II: Response Variability and Reliability

    Source: Journal of Engineering Mechanics:;1991:;Volume ( 117 ):;issue: 008
    Author:
    George Deodatis
    ,
    Masanobu Shinozuka
    DOI: 10.1061/(ASCE)0733-9399(1991)117:8(1865)
    Publisher: American Society of Civil Engineers
    Abstract: After obtaining in a companion paper an exact expression of the stochastic stiffness matrix in terms of random variables called weighted integrals, the response variability and the safety index of stochastic frame structures are calculated in this paper. The response variability is calculated using a first‐order Taylor's expansion and the safety index using the advanced first‐order second‐moment approach. It is concluded that the potential energy and virtual work approaches produce identical results for the mean value and the variance of nodal displacements and internal forces. On the contrary, the two approaches produce different values for the safety index of both nodal displacements and internal forces. These values for the safety index obtained using the two approaches compare very well. It is noted that the stochastic stiffness matrix obtained using the potential energy approach is an approximation of the corresponding one obtained using the virtual work approach. Finally, the effect of statistical dependence or independence among the stochastic fields of different elements is examined.
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      Weighted Integral Method. II: Response Variability and Reliability

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    contributor authorGeorge Deodatis
    contributor authorMasanobu Shinozuka
    date accessioned2017-05-08T22:36:25Z
    date available2017-05-08T22:36:25Z
    date copyrightAugust 1991
    date issued1991
    identifier other%28asce%290733-9399%281991%29117%3A8%281865%29.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/83549
    description abstractAfter obtaining in a companion paper an exact expression of the stochastic stiffness matrix in terms of random variables called weighted integrals, the response variability and the safety index of stochastic frame structures are calculated in this paper. The response variability is calculated using a first‐order Taylor's expansion and the safety index using the advanced first‐order second‐moment approach. It is concluded that the potential energy and virtual work approaches produce identical results for the mean value and the variance of nodal displacements and internal forces. On the contrary, the two approaches produce different values for the safety index of both nodal displacements and internal forces. These values for the safety index obtained using the two approaches compare very well. It is noted that the stochastic stiffness matrix obtained using the potential energy approach is an approximation of the corresponding one obtained using the virtual work approach. Finally, the effect of statistical dependence or independence among the stochastic fields of different elements is examined.
    publisherAmerican Society of Civil Engineers
    titleWeighted Integral Method. II: Response Variability and Reliability
    typeJournal Paper
    journal volume117
    journal issue8
    journal titleJournal of Engineering Mechanics
    identifier doi10.1061/(ASCE)0733-9399(1991)117:8(1865)
    treeJournal of Engineering Mechanics:;1991:;Volume ( 117 ):;issue: 008
    contenttypeFulltext
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