This technical note presents a novel procedure, discretisation-based kinematic analysis, to investigate the seismic slope stability at limit state. Such a procedure combines the merits of highly efficient kinematic analysis with an adaptive discretisation technique for the generation of a kinematically admissible failure mechanism for non-uniform soil slopes with varying soil strength parameters, which cannot be readily solved in conventional limit analysis. Apart from shallow toe failure, the below-the-toe and intermediate failure modes are also likely to occur, particularly for gentle slopes. Considering the latter two modes, the proposed approach is applied to a non-uniform soil slope with linearly increasing soil properties and a layered soil profile to demonstrate the adaptability of the procedure for wider applications. The upper-bound formulations of yield seismic acceleration and/or limit surcharge are derived based on the balance of work rate. Through an optimisation procedure, the least upper-bound solutions are sought under given parameters, and the critical failure mechanism can be characterised simultaneously.
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January 2020
Research Article|
February 11 2019
Revisiting seismic slope stability: intermediate or below-the-toe failure?
Changbing Qin
;
Changbing Qin
*Department of Civil & Environmental Engineering, National University of Singapore, Singapore.
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Siau Chen Chian;
Siau Chen Chian
†Department of Civil & Environmental Engineering, National University of Singapore, Singapore.
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Saizhao Du
Saizhao Du
†Department of Civil & Environmental Engineering, National University of Singapore, Singapore.
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Publisher: Emerald Publishing
Received:
January 22 2018
Accepted:
January 11 2019
Online ISSN: 1751-7656
Print ISSN: 0016-8505
© 2019 Thomas Telford Ltd
2019
Geotechnique (2020) 70 (1): 71–79.
Article history
Received:
January 22 2018
Accepted:
January 11 2019
Citation
Qin C, Chian SC, Du S (2020), "Revisiting seismic slope stability: intermediate or below-the-toe failure?". Geotechnique, Vol. 70 No. 1 pp. 71–79, doi: https://doi.org/10.1680/jgeot.18.T.001
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