Impact of the solid volume fraction of clay and consolidation on the erodibility of sand-mud mixtures

Journal Article (2025)
Author(s)

Zhonghao Zhao (UniversitĂ  degli Studi di Padova, East China Normal University)

Yuan Xu (East China Normal University, Ministry of Natural Resources, Beijing)

Xianye Wang (East China Normal University)

Jianwei Sun (TU Delft - Civil Engineering & Geosciences, East China Normal University, TU Delft - Civil Engineering & Geosciences)

Qing He (East China Normal University)

Research Group
Environmental Fluid Mechanics
DOI related publication
https://doi.org/10.1016/j.ijsrc.2025.06.008 Final published version
More Info
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Publication Year
2025
Language
English
Research Group
Environmental Fluid Mechanics
Journal title
International Journal of Sediment Research
Issue number
5
Volume number
40
Pages (from-to)
829-839
Downloads counter
199
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Abstract

The erodibility of sediment mixtures is a key factor in sediment dynamic processes and morphological evolution in coastal environments. However, it remains insufficiently understood. In the current study, the critical shear stress of sediments is analyzed with different mud contents and consolidation degrees from experimental results and previous studies. The results indicate that the critical shear stress increases with clay content, peaking at 30% clay content, and then gradually decreasing. Compared to the solid volume fraction of mud (clay and silt), the solid volume fraction of clay shows a higher relation with the critical shear stress of sand-mud mixtures. The role of the consolidation degree in the erodibility of sediment mixtures was quantified through consolidation experiments, revealing an exponential relation between critical shear stress and consolidation coefficient. An empirical equation for the critical shear stress is proposed to consider the mud content, the solid volume fraction of clay, and the consolidation degree. This equation is applicable to mixed sediment over the full range of mud content and varying consolidation degrees. It has a simple form, is easier to apply, and outperforms other empirical equations (RMSE = 0.62; R2 = 0.73).