Abstract
Consolidation of sensitive clay layers, which have significant compressibility at different stress states, is investigated via a nonlinear one-dimensional consolidation approach with a piecewise linear e ~ log10σ′ model. The behaviour of sensitive clays during consolidation and the limitations of conventional consolidation theory are addressed. It is shown that (1) the sensitive clay layer can be divided by the preconsolidation pressure into two zones, that is, high- and low-compressibility zones. The progressive destruction of particle cementation bonding through the soil layer is shown by the moving front of the interface between these two zones; (2) the excess pore pressure dissipation primarily takes place in the low-compressibility zone, which results in a small settlement during the early stages of consolidation; (3) conventional consolidation theory highly overestimates the settlement and gives a poor prediction of effective stress distribution.
Similar content being viewed by others
Abbreviations
- a :
-
Lagrangian coordinate
- a v :
-
Coefficient of vertical compressibility
- c c :
-
Compression index
- c c1, c c2, c c3 :
-
Compression index
- c k :
-
Slope of \( e - \log_{10} k_{\text{v}} \) relationship
- c v :
-
Coefficient of consolidation
- e :
-
Void ratio
- e 0 :
-
Initial void ratio
- k v :
-
Vertical coefficient of permeability
- k v0 :
-
Initial vertical coefficient of permeability
- m v :
-
Coefficient of vertical compression
- q :
-
Surface load
- S :
-
Settlement
- t :
-
Time
- U s, U u :
-
Average degree of consolidation in terms of surface settlement and average excess pore pressure
- \( \bar{u} \) :
-
Average excess pore pressure throughout clay layer
- γw :
-
Unit weight of water
- σ′:
-
Effective vertical stress
- \( \sigma^{\prime}_{0} \) :
-
Initial effective vertical stress
- \( \sigma^{\prime}_{\text{p}} \) :
-
Preconsolidation pressure
- \( \sigma^{\prime}_{\text{t}} \) :
-
Transition pressure
References
Chen Y-M, Tang X-W, Wang J (2004) An analytical solution of one-dimensional consolidation for soft sensitive soil ground. Int J Numer Anal Meth Geomech 28:919–930
Duncan JM (1993) Limitations of conventional analysis of consolidation settlement. J Geotech Eng 119(9):1333–1359
Gibson RE, England GL, Hussey MJL (1967) The theory of one-dimensional consolidation of saturated clays. I. Finite nonlinear consolidation of thin homogeneous layers. Géotechnique 17:261–273
Gibson RE, Schiffman RL, Cargill KW (1981) The theory of one-dimensional consolidation of saturated clays. II. Finite non-linear consolidation of thick homogeneous layers. Can Geotech J 18(2):280–293
Leroueil S (1996) Compressibility of clays: fundamental and practical aspects. J Geotech Eng ASCE 122(7):534–543
Leroueil S, Lerat P, Hight DW, Powell JJM (1992) Hydraulic conductivity of a recent estuarine silty clay at Bothkennar. Géotechnique 42(2):275–288
Li Y-C, Cleall PJ, Thomas HR (2011) Multi-dimensional chemo-osmotic consolidation of clays. Comput Geotech 38(4):423–429
Mesri G, Choi YK (1985) Settlement analysis of embankments on soft clays. J Geotech Eng ASCE 111(4):441–464
Mesri G, Rokhsar A (1974) Theory of consolidation for clays. J Geotech Eng Div ASCE 100(GT8):889–904
Mitchell JK, Soga K (2005) Fundamentals of soil behavior. Wiley, New Jersey
Nagaraj TS, Murthy BRS, Vatsala A, Joshi RC (1990) Analysis of compressibility of sensitive soils. J Geotech Eng ASCE 116(1):105–118
Silvestri V (1984) Discussion on preconsolidation pressure of Champlain clays. Part II: laboratory determination. Can Geotech J 21(3):600–602
Tanaka H, Shiwakoti DR, Mishima O, Watabe Y, Tanaka M (2001) Comparison of mechanical behavior of two overconsolidated clays: Yamashita and Louiseville clays. Soils Found 41(4):73–87
Tavenas F, Brucy M, Magnan J-P, La Rochelle P, Roy M (1979) Analyse critique de la théorie de consolidation unidimensionnelle de Terzaghi. Rev Fr Géotech 7:29–43
Tavenas F, Jean P, Leblond P, Leroueil S (1983) The permeability of natural soft clays. Part II: permeability characteristics. Can Geotech J 20(4):645–660
Terzaghi K (1923) Die Berechnung der Durchlässigkeitsziffer des Tones aus dem Verlauf des hydrodynamischen Spannungserscheinungen. Sitz Akad Wissen Wien Math-naturw Kl 132:105–124
Terzaghi K, Peck RB, Mesri G (1996) Soil mechanics in engineering practice. Wiley, New York
Thomas HR, Cleall PJ, Li Y, Harris C, Kern-Luetschg M (2009) Modelling of cryogenic processes in permafrost and seasonally frozen soils. Géotechnique 59(3):173–184
Xie KH, Leo CJ (2004) Analytical solutions of one-dimensional large strain consolidation of saturated and homogeneous clays. Comput Geotech 31(4):301–314
Acknowledgments
The financial supports received from the National Natural Science Foundation of China (NSFC) under Grant No. 51009121 and from the National Basic Research Program of China (973 Program) via Grant No. 2012CB719802 are gratefully acknowledged.
Author information
Authors and Affiliations
Corresponding author
Rights and permissions
About this article
Cite this article
Li, YC., Cleall, P.J. Consolidation of sensitive clays: a numerical investigation. Acta Geotech. 8, 59–66 (2013). https://doi.org/10.1007/s11440-012-0171-x
Received:
Accepted:
Published:
Issue Date:
DOI: https://doi.org/10.1007/s11440-012-0171-x