A Critical State Constitutive Model for Overconsolidated Soils in Transportation Infrastructure Construction

The extensive construction of infrastructure such as high-speed railways and expressways has made significant contributions to socio-economic development. However, this development necessitates more precise calculations and predictions regarding embankment deformation. Embankment soils often exhibit overconsolidation, leading to dilatancy and softening behaviors. In order to capture the inherent complex behaviors of overconsolidated soil with a concise constitutive model, a critical state model is constructed based on the concept of hyperbolic equation. In recognition of the inherent limitations within the Duncan–Chang hyperbolic model, a modified hyperbolic equation is introduced here. This modified equation captures the softening behavior of the soil after reaching peak strength by simply transforming the original equation. Based on the framework of critical state theory, an incremental constitutive model is constructed by integrating the modified hyperbolic equation. With this attempt, the model addresses two major limitations of the Duncan–Chang model: dilatancy and softening behavior. Subsequently, the triaxial formula is extended into the multi-axial stress space. The simulation ability of the model is demonstrated by comparing the model responses of four different soils with the actual data. In both drained and undrained tests, the model can simulate the mechanical responses of soils with different overconsolidated degrees with great precision.

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Publication Details

Journal
International Journal of Applied Mechanics
Published
2025-09-26
DOI
https://doi.org/10.1142/s1758825125501133
Primary Topic
Geotechnical Engineering and Soil Stabilization
Type
article
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article

A Critical State Constitutive Model for Overconsolidated Soils in Transportation Infrastructure Construction

Benhua Chen, Hongxiang Tang, Yue Liu, Tao Liu et al.
International Journal of Applied Mechanics
Geotechnical Engineering and Soil Stabilization
article

A Critical State Constitutive Model for Overconsolidated Soils in Transportation Infrastructure Construction

Benhua Chen, Hongxiang Tang, Yue Liu, Tao Liu, Baofeng Pan
article en

Abstract

The extensive construction of infrastructure such as high-speed railways and expressways has made significant contributions to socio-economic development. However, this development necessitates more precise calculations and predictions regarding embankment deformation. Embankment soils often exhibit overconsolidation, leading to dilatancy and softening behaviors. In order to capture the inherent complex behaviors of overconsolidated soil with a concise constitutive model, a critical state model is constructed based on the concept of hyperbolic equation. In recognition of the inherent limitations within the Duncan–Chang hyperbolic model, a modified hyperbolic equation is introduced here. This modified equation captures the softening behavior of the soil after reaching peak strength by simply transforming the original equation. Based on the framework of critical state theory, an incremental constitutive model is constructed by integrating the modified hyperbolic equation. With this attempt, the model addresses two major limitations of the Duncan–Chang model: dilatancy and softening behavior. Subsequently, the triaxial formula is extended into the multi-axial stress space. The simulation ability of the model is demonstrated by comparing the model responses of four different soils with the actual data. In both drained and undrained tests, the model can simulate the mechanical responses of soils with different overconsolidated degrees with great precision.

International Journal of Applied MechanicsVol. 17(12)
Dalian University of Technology (CN), Dalian University (CN)
Openalex Percentile: Top 72%
Geotechnical Engineering and Soil Stabilization
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A Critical State Constitutive Model for Overconsolidated Soils in Transportation Infrastructure Construction — Benhua Chen, Hongxiang Tang, et al. · International Journal of Applied Mechanics (2025) | TGRS Research Map | TGRS