The critical hydraulic gradient () for internally unstable soils is observed to be significantly less than the given by Terzaghi's classical equation. The difference is due to the uneven stress contributions by fine and coarse fractions of internally unstable soils, and thus an empirical stress reduction factor () was considered for predictions. Internally unstable soils are coarse fraction dominant with a void ratio of the fine fraction higher than the void ratio of overall internally unstable soil. The differential stress states lead to washout of the fines from the local voids of the coarse fraction at a hydraulic gradient of less than the given by the classical equation. This study presents a theoretical approach for predicting based on the notion of the effective stress of the fine fraction within the voids of a coarse fraction being equal to zero for internally unstable soils. A comparison of predicted based on the proposed approach and experimental observations obtained from the literature and the current study has demonstrated the validity of the proposed approach. The applicability of the proposed approach is also illustrated for the estimation of a critical hydromechanical envelope.
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July 2024
Research Article|
July 12 2022
Void states perspective for critical hydraulic gradient of internally unstable non-cohesive soils Available to Purchase
S. A. Kalore;
S. A. Kalore
**Department of Civil Engineering, Indian Institute of Science, Bengaluru, India.
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G. L. Sivakumar Babu
G. L. Sivakumar Babu
**Department of Civil Engineering, Indian Institute of Science, Bengaluru, India.
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Publisher: Emerald Publishing
Received:
December 01 2021
Accepted:
May 18 2022
Online ISSN: 1751-7656
Print ISSN: 0016-8505
© 2022 Emerald Publishing Limited
2022
Geotechnique (2024) 74 (8): 761–773.
Article history
Received:
December 01 2021
Accepted:
May 18 2022
Citation
Kalore SA, Sivakumar Babu GL (2024), "Void states perspective for critical hydraulic gradient of internally unstable non-cohesive soils". Geotechnique, Vol. 74 No. 8 pp. 761–773, doi: https://doi.org/10.1680/jgeot.21.00386
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