Coupled LEM–CZM Numerical Framework for Landslide Simulation and Its Application to Geotechnical Design

To realistically simulate the entire slip-surface process from crack initiation to run-out, we couple the simplified Bishop method (LEM) with zero-thickness cohesive elements (CZM): LEM first pinpoints the critical slip circle, then CZM tracks interface opening, progressive damage, and sliding along that exact surface. Benchmarked against ACADS EX11, the framework reproduces the classical factor of safety while delivering the post-failure displacements, energy dissipation, and crack paths that LEM or traditional FEM cannot capture, offering a practical tool for landslide-prone slope design.

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Publication Details

Journal
Designs
Published
2025-11-25
DOI
https://doi.org/10.3390/designs9060133
Primary Topic
Numerical methods in engineering
Type
article
Field-Weighted Citation Impact
0.00

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Coupled LEM–CZM Numerical Framework for Landslide Simulation and Its Application to Geotechnical Design

Qingxiang Meng, Li Li, Rui Guo, Ruiyu He et al.
Designs
Numerical methods in engineering
article

Coupled LEM–CZM Numerical Framework for Landslide Simulation and Its Application to Geotechnical Design

Qingxiang Meng, Li Li, Rui Guo, Ruiyu He, Tiansheng Chen, Haibo Liu
article en

Abstract

To realistically simulate the entire slip-surface process from crack initiation to run-out, we couple the simplified Bishop method (LEM) with zero-thickness cohesive elements (CZM): LEM first pinpoints the critical slip circle, then CZM tracks interface opening, progressive damage, and sliding along that exact surface. Benchmarked against ACADS EX11, the framework reproduces the classical factor of safety while delivering the post-failure displacements, energy dissipation, and crack paths that LEM or traditional FEM cannot capture, offering a practical tool for landslide-prone slope design.

DesignsVol. 9(6)
Hohai University (CN), Powerchina Huadong Engineering Corporation (China) (CN), Xinjiang University (CN)
Xinjiang University, Hohai University
Openalex Percentile: Top 59%
Numerical methods in engineering
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