Abstract

In this paper, we develop an elasto-viscoplastic (EVP) model for clay using the non-associated flow rule. This is accomplished by using a modified form of the Perzyna’s overstressed EVP theory, the critical state soil mechanics, and the multi-surface theory. The new model includes six parameters, five of which are identical to those in the critical state soil mechanics model. The other parameter is the generalized nonlinear secondary compression index. The EVP model was implemented in a nonlinear coupled consolidated code using a finite-element numerical algorithm (AFENA). We then tested the model for different clays, such as the Osaka clay, the San Francisco Bay Mud clay, the Kaolin clay, and the Hong Kong Marine Deposit clay. The numerical results show good agreement with the experimental data.

Highlights

  • Saito and Uezawa Saito and Uezawa [1] showed that the Takabayama landslide in Japan was mainly due to the time dependent deformation of the clay, resulting in the failure of the slope

  • We look at the Osaka clay, the San Francisco Bay Mud clay, the Kaolin clay, and the Hong Kong Marine Deposit clay in a triaxial loading situation

  • The equations used in the code and the finite element formulation do not have the same exact forms as those given in Sections 3.1 and 3.2

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Summary

Introduction

Saito and Uezawa Saito and Uezawa [1] showed that the Takabayama landslide in Japan was mainly due to the time dependent deformation of the clay, resulting in the failure of the slope. For a solid medium with non-crushable fine materials, when the fluid pressure dissipation is negligible, the settlement of clay does not end In this case, creep may continue for a long time under a constant pressure [5]. We develop a new EVP model with a non-associated flow rule, considering. The current study is a generalization of the previous work by Islam and Gnanendran [22], who showed the strengths and the limitations of the existing methods when using the two-surface approach in the EVP models by incorporating the associated flow rule. The pertinent details of the finite element implementation and the development of the non-associated flow rule are discussed in this paper

Basic Equations
Constitutive Modeling
Fluid Component and the Interaction Forces
Solid Component
Model Parameters
Summary of the Basic Equations and the Assumptions Used in the Code
Finite Element Solutions
Model Verification and Discussion
Simulation of the Undrained Triaxial Test on the Osaka Clay
Simulation of the Consolidated Undrained Triaxial Tests on the Kaolin Clay
Comparison
Comparison the measured predicted consolidatedundrained undrained triaxial
Simulation of the Consolidated
Perturbation Analysis
Comparison the measured and the predicted consolidated drained triaxial
Concluding Remarks
Full Text
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