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Bearing capacity of tapered walls: Physical modeling and numerical analysis Cover

Bearing capacity of tapered walls: Physical modeling and numerical analysis

Open Access
|Aug 2025

Figures & Tables

Figure 1

Sand preparation process: (a) sand raining technique and (b) prepared strongbox.

Source: Author’s contribution.

Figure 2

Experimental setup layout: (a) section view and (b) plan view at the end of wall installation. All dimensions in mm.

Source: Author’s contribution.

Figure 3

Experimental setup with model walls and loading frame configuration.

Source: Author’s contribution.

Figure 4

Numerical model setup in OPTUM G2.

Source: Author’s contribution.

Table 1

Properties of sand used in OPTUM G2 analysis [25].

PropertyMC modelHMC model
Young’s modulus (E)35 MPa
Friction angle (φ′)31.5°31.5°
Cohesion (c′)00
Poisson’s ratio (ν)0.30.3
Unit weight (γ)16 kN/m3
Reference Young’s modulus (E 50,ref)40 MPa
Unloading modulus (E ur,ref)75 MPa
Earth pressure coefficient (K 0)0.470.47
Dilatancy angle for non-associated flow (ψ)5.0°5.37°
Reference stress (p ref)100 kPa
Hardening parameter (m)0.5

Source: Author’s contribution.

Figure 5

Load at pile head–displacement curves of walls from centrifuge experiments during the installation phase.

Source: Author’s contribution.

Figure 6

Effect of boundary conditions (container size) on the load–displacement curves: (a) HMC – lower bound, (b) HMC – upper bound, (c) MC – lower bound, and (d) MC – upper bound.

Source: Author’s contribution.

Figure 7

Effect of mesh density on load–displacement curves: (a) HMC – lower bound, (b) HMC – upper bound, (c) MC – lower bound, and (d) MC – upper bound.

Source: Author’s contribution.

Figure 8

Load–displacement curves for different combinations of MC models with associated and non-associated flow rules.

Source: Author’s contribution.

Figure 9

Effect of dilation cap on the load–settlement curves using (a) HMC model and (b) MC model.

Source: Author’s contribution.

Figure 10

Load–displacement curves of the S wall using (a) HMC model, (b) associated MC model, and (c) non-associated MC model.

Source: Author’s contribution.

Figure 11

Load–displacement curves for the T1 wall using (a) HMC model, (b) associated MC model, and (c) non-associated MC model.

Source: Author’s contribution.

Figure 12

Load–displacement curves for the T2 wall using (a) HMC model, (b) associated MC model, and (c) non-associated MC model.

Source: Author’s contribution.

Figure 13

Failure mechanisms of the straight (S), moderately tapered (T1), and sharply tapered (T2) walls.

Source: Author’s contribution.

Figure 14

Failure load comparison for S, T1, and T2 walls at the end of installation.

Source: Author’s contribution.

Figure 15

Comparison of numerical and experimental analysis (prototype scale) for (a) non-associated flow rule and (b) associated flow rule.

Source: Author’s contribution.

Figure 16

Relative installation effects (%) as a function of taper angle.

Source: Author’s contribution.

DOI: https://doi.org/10.2478/sgem-2025-0019 | Journal eISSN: 2083-831X (formerly 0137-124X) | Journal ISSN: 0137-6365
Language: English
Page range: 46 - 61
Submitted on: Dec 5, 2024
Accepted on: May 22, 2025
Published on: Aug 14, 2025
Published by: Wroclaw University of Science and Technology
In partnership with: Paradigm Publishing Services

© 2025 Worku Firomsa Kabeta, published by Wroclaw University of Science and Technology
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 License.