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contributor authorFu-quan Chen
contributor authorYan-bin Zhang
contributor authorYu-jian Lin
contributor authorMing Huang
date accessioned2022-02-01T00:23:11Z
date available2022-02-01T00:23:11Z
date issued6/1/2021
identifier other%28ASCE%29GM.1943-5622.0002013.pdf
identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4271357
description abstractInverted T-type retaining walls are widely used in civil engineering. Classic earth pressure theories cannot accurately predict the failure mechanism of soils behind inverted T-type retaining walls. Under wall translation mode, two failure surfaces are generated from the upper and lower sides of the heel. By using adaptive finite-element limit analysis (AFELA), numerical results show that when the failure surface intersects with the wall stem, a new failure surface occurs due to soil–wall frictional resistance. In this paper, the phenomenon of stress rotation caused by the soil–wall interface friction is investigated. The influence of the third failure surface on the analytical solution is further considered. An extensive parametric analysis is employed to study the effect of the geometric parameters of inverted T-type retaining walls, soil–wall interface frictional angles, and internal frictional angles of backfill on the failure mechanism of backfill. Based on the limit equilibrium analysis method of the horizontal differential layer, a calculation model for active earth pressure against inverted T-type retaining walls under translational displacement modes is established. Compared with previous methods, the present model is suitable for both long heels and short heels and considers the failure mechanism of soils with higher accuracy. In addition, the application point of active thrust and distribution of earth pressure are provided as references for wall design.
publisherASCE
titleActive Earth Pressure against Inverted T-Type Retaining Walls under Translation Mode
typeJournal Paper
journal volume21
journal issue6
journal titleInternational Journal of Geomechanics
identifier doi10.1061/(ASCE)GM.1943-5622.0002013
journal fristpage04021077-1
journal lastpage04021077-16
page16
treeInternational Journal of Geomechanics:;2021:;Volume ( 021 ):;issue: 006
contenttypeFulltext


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