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    Stability Analyses and Charts for Undrained Slopes with Linearly Increasing Strength and an External Water Surface

    Source: International Journal of Geomechanics:;2022:;Volume ( 022 ):;issue: 008::page 06022020
    Author:
    Wei Wang
    ,
    D. V. Griffiths
    ,
    Shiqi Wang
    DOI: 10.1061/(ASCE)GM.1943-5622.0002446
    Publisher: ASCE
    Abstract: This paper will present stability analyses and charts to estimate the factor of safety (FS) for partially submerged undrained slopes with linearly increasing strength with depth and unlimited foundation depth. The problem has been tackled previously by ignoring the free standing water when the soil below and above the external water level, buoyant (γ′), and saturated unit weight (γsat), respectively, were assigned. This could then be combined with a simple unit weight averaging formula. In this paper, an analytical method that is based on optimization analyses will be proposed and charts will be presented that deliver an equivalent homogeneous unit weight as a function of slope angle (β), water depth (dw), and γsat. This equivalent unit weight (γequiv) will then be assigned to the entire slope and used in conjunction with the stability charts Hunter and Schuster proposed in 1968. The analyses will use an optimization approach that assumes circular failure mechanisms, which will be validated using finite-element (FE) strength reduction. In almost all cases, the charts that are presented in this paper led to a lower and more conservative FS than those obtained that used the simple weighted average approach. Some cases where the charts might lead to unconservative solutions when compared with FE solutions will be identified and discussed.
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      Stability Analyses and Charts for Undrained Slopes with Linearly Increasing Strength and an External Water Surface

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    http://yetl.yabesh.ir/yetl1/handle/yetl/4287615
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    • International Journal of Geomechanics

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    contributor authorWei Wang
    contributor authorD. V. Griffiths
    contributor authorShiqi Wang
    date accessioned2022-12-27T20:34:47Z
    date available2022-12-27T20:34:47Z
    date issued2022/08/01
    identifier other(ASCE)GM.1943-5622.0002446.pdf
    identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4287615
    description abstractThis paper will present stability analyses and charts to estimate the factor of safety (FS) for partially submerged undrained slopes with linearly increasing strength with depth and unlimited foundation depth. The problem has been tackled previously by ignoring the free standing water when the soil below and above the external water level, buoyant (γ′), and saturated unit weight (γsat), respectively, were assigned. This could then be combined with a simple unit weight averaging formula. In this paper, an analytical method that is based on optimization analyses will be proposed and charts will be presented that deliver an equivalent homogeneous unit weight as a function of slope angle (β), water depth (dw), and γsat. This equivalent unit weight (γequiv) will then be assigned to the entire slope and used in conjunction with the stability charts Hunter and Schuster proposed in 1968. The analyses will use an optimization approach that assumes circular failure mechanisms, which will be validated using finite-element (FE) strength reduction. In almost all cases, the charts that are presented in this paper led to a lower and more conservative FS than those obtained that used the simple weighted average approach. Some cases where the charts might lead to unconservative solutions when compared with FE solutions will be identified and discussed.
    publisherASCE
    titleStability Analyses and Charts for Undrained Slopes with Linearly Increasing Strength and an External Water Surface
    typeJournal Article
    journal volume22
    journal issue8
    journal titleInternational Journal of Geomechanics
    identifier doi10.1061/(ASCE)GM.1943-5622.0002446
    journal fristpage06022020
    journal lastpage06022020_6
    page6
    treeInternational Journal of Geomechanics:;2022:;Volume ( 022 ):;issue: 008
    contenttypeFulltext
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