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    Investigation of the Dynamic Response Pattern and Instability Mechanism of a Bedding Rock Slope Subjected to Frequent Seismic Loads

    Source: International Journal of Geomechanics:;2024:;Volume ( 024 ):;issue: 007::page 04024117-1
    Author:
    Bin Xu
    ,
    Xinrong Liu
    ,
    Xiaohan Zhou
    ,
    Yue Liang
    ,
    Ping Cai
    ,
    Yafeng Han
    ,
    Yiliang Tu
    ,
    Zhiyun Deng
    ,
    Yingkun Xie
    ,
    Junhui Huang
    DOI: 10.1061/IJGNAI.GMENG-8834
    Publisher: American Society of Civil Engineers
    Abstract: The adverse effects of the frequent reservoir earthquakes (REs) and the severe degradation of the hydrofluctuation belt (HFB) on the long-term stability of bedding bank slope since the Three Gorges Reservoir Area (TGRA) impoundment were considered fully in this paper. Under such complex conditions, the dynamic response pattern and instability mechanism of typical bank slopes were investigated systematically by using a method of combining field survey, laboratory shaking table (ST) model test, and Universal Distinct Element Code (UDEC) numerical exploration. The research shows that the degradation forms of the HFB of typical bank slopes in the key field survey of the TGRA can be arranged into four types: erosion (denudation), corrosion (suffosion), avalanche (collapse), and slip (flow). The dynamic response of slope shows obvious characteristics of “surface effect” and “elevation effect,” and the cumulative displacement (CD), damping ratio (DR) and natural frequency (NF) of slopes show a trend of gradually increasing, and increasing and decreasing, respectively. Meanwhile, the “S–type” cubic function and “Steep rise type” exponential function can be used to characterize the cumulative damage degree (CDG) of slope at the excitation stages of microseisms—small seisms and strong seisms, respectively. Subsequently, the dynamic evolvement process for cumulative damage and unstable failure of slope considering the impact of degradation of rock mass in the HFB was obtained, and there are good agreement between the model test and numerical exploration results. Furthermore, fully considering the influence of slope height (SH), slope angle (SA), thickness of bedding plane (TBP), dip angle of bedding plane (DABP), dynamic load amplitude (DLA), dynamic load frequency (DLF), height of water level of the HFB (HWHB), degradation range of the HFB (DRHB), and degradation shape of the HFB (DSHB), the CD of slope subjected to continuous excitation of multiple seismic loads increases in the form of exponential function, the dynamic stability coefficient (DSC) of slope decreases slowly first and then drops sharply, and the response degree of slope deformation and sliding velocity is obviously different. Especially, the sensitivity level of every preceding factor to the dynamic stability of slope based on the orthogonal analysis method (OAM) is in the order of DLA > DRHB > SA > SH > DLF > HWHB > DSHB > DABP > TBP.
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      Investigation of the Dynamic Response Pattern and Instability Mechanism of a Bedding Rock Slope Subjected to Frequent Seismic Loads

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    http://yetl.yabesh.ir/yetl1/handle/yetl/4298978
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    • International Journal of Geomechanics

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    contributor authorBin Xu
    contributor authorXinrong Liu
    contributor authorXiaohan Zhou
    contributor authorYue Liang
    contributor authorPing Cai
    contributor authorYafeng Han
    contributor authorYiliang Tu
    contributor authorZhiyun Deng
    contributor authorYingkun Xie
    contributor authorJunhui Huang
    date accessioned2024-12-24T10:28:11Z
    date available2024-12-24T10:28:11Z
    date copyright7/1/2024 12:00:00 AM
    date issued2024
    identifier otherIJGNAI.GMENG-8834.pdf
    identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4298978
    description abstractThe adverse effects of the frequent reservoir earthquakes (REs) and the severe degradation of the hydrofluctuation belt (HFB) on the long-term stability of bedding bank slope since the Three Gorges Reservoir Area (TGRA) impoundment were considered fully in this paper. Under such complex conditions, the dynamic response pattern and instability mechanism of typical bank slopes were investigated systematically by using a method of combining field survey, laboratory shaking table (ST) model test, and Universal Distinct Element Code (UDEC) numerical exploration. The research shows that the degradation forms of the HFB of typical bank slopes in the key field survey of the TGRA can be arranged into four types: erosion (denudation), corrosion (suffosion), avalanche (collapse), and slip (flow). The dynamic response of slope shows obvious characteristics of “surface effect” and “elevation effect,” and the cumulative displacement (CD), damping ratio (DR) and natural frequency (NF) of slopes show a trend of gradually increasing, and increasing and decreasing, respectively. Meanwhile, the “S–type” cubic function and “Steep rise type” exponential function can be used to characterize the cumulative damage degree (CDG) of slope at the excitation stages of microseisms—small seisms and strong seisms, respectively. Subsequently, the dynamic evolvement process for cumulative damage and unstable failure of slope considering the impact of degradation of rock mass in the HFB was obtained, and there are good agreement between the model test and numerical exploration results. Furthermore, fully considering the influence of slope height (SH), slope angle (SA), thickness of bedding plane (TBP), dip angle of bedding plane (DABP), dynamic load amplitude (DLA), dynamic load frequency (DLF), height of water level of the HFB (HWHB), degradation range of the HFB (DRHB), and degradation shape of the HFB (DSHB), the CD of slope subjected to continuous excitation of multiple seismic loads increases in the form of exponential function, the dynamic stability coefficient (DSC) of slope decreases slowly first and then drops sharply, and the response degree of slope deformation and sliding velocity is obviously different. Especially, the sensitivity level of every preceding factor to the dynamic stability of slope based on the orthogonal analysis method (OAM) is in the order of DLA > DRHB > SA > SH > DLF > HWHB > DSHB > DABP > TBP.
    publisherAmerican Society of Civil Engineers
    titleInvestigation of the Dynamic Response Pattern and Instability Mechanism of a Bedding Rock Slope Subjected to Frequent Seismic Loads
    typeJournal Article
    journal volume24
    journal issue7
    journal titleInternational Journal of Geomechanics
    identifier doi10.1061/IJGNAI.GMENG-8834
    journal fristpage04024117-1
    journal lastpage04024117-22
    page22
    treeInternational Journal of Geomechanics:;2024:;Volume ( 024 ):;issue: 007
    contenttypeFulltext
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    DSpace software copyright © 2002-2015  DuraSpace
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