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Kinematics of Shear Zone Deformation in Soft Sensitive Clays

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Bifurcations, Instabilities, Degradation in Geomechanics

Abstract

Sensitive clays, exhibits softening, are characterized by a response in which shear stress increases monotonically up to a peak value, and decreases with further increase of shear strain i.e. second order work becomes negative, during the shear deformation and will therefore develop excess pore pressure in the shear bands. Due to the low permeability of clays in combination with a generally high deformation rate, the failure process is often considered being undrained and analyzed using a total stress approach. However, if thin localized shear zones develop, local pore-water dissipation will take place. This diffusion process may be important to define the shear bands. To study this process an effective stress based soil model is needed. The model must incorporate a formulation for how excess pore pressures accompany the softening process. Keeping in view, a simple direct shear sample (DSS) test and one dimensional soil column is simulated to analyze the coupled strain softening pore water mechanism. This study is initiated to test the hypothesis that a finite shear band thickness may result for a given deformation rate.

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References

  1. Bardet JP (1990) Finite element analysis of plane strain bifurcation within compressible solids. Computers and Structures 36(6) pp.993–1007.

    Article  Google Scholar 

  2. Bowen RM (1982) Compressible porous media models by use of the theory of mixtures. International Journal of Engineering Science 20(6) pp.697–735.

    Article  Google Scholar 

  3. Desrues J (1996) Strain localization in geomarials: experimental basis. 8th European autumn school in bifurcation and localization in geomaterials ALERT/Geomaterials, Grenoble, pp.31–32.

    Google Scholar 

  4. Ehlers W (1989) On thermodynamics of elasto-plastic porous media. Arch of Mech. 41(1) pp.73–99.

    Google Scholar 

  5. Lewis RW, Schrefler BA (1998) The finite element method in the deformation and consolidation of porous media. John Wiley & Sons.

    Google Scholar 

  6. Liu X (2003) Numerical modeling of porous media response. PhD Thesis, TU Delft, the Netherlands.

    Google Scholar 

  7. Liu X., Scarpas A. and Blaauwendraad J. (2001) Finite element investigation of localization in porous media. 10th IACMAG, pp.559–564.

    Google Scholar 

  8. Loret B, Prevost JH (1991) Dynamics strain localization in fluid saturated porous media. ASCE Journal of Engineering Mechanics 11 pp.907–922.

    Google Scholar 

  9. Rice JR (1985) On the stability of dilating hardening for saturated rock masses. Journal of Geophysics research 80 pp.1531–1536.

    Google Scholar 

  10. Rudnicki JW (1984) Effect of dilatant hardening on the development of concentrated shear deformation in fissured rock masses. Journal of geophysics Research 89(B11) pp.9259–9270.

    Google Scholar 

  11. Schrefler BA, Sanavia L, Majorana CE (1996) A multiphase medium model for localization and post-localization simulation in geomaterials, Mech. Chohes-Fric. Materials and structures 1 pp.95–114.

    Google Scholar 

  12. Schrefler BA, Majorana CE, Sanavia L (1995) Shear band localization in saturated porous media. Arch. Mech. 47 pp.577–599.

    Google Scholar 

  13. Thakur V, Nordal S, Jostad HP, Andresen L (2005) Study on generation dissipation of pore water during shear banding in sensitive clays. 11th IACMAG Turin, Italy, 4 pp. 289–296.

    Google Scholar 

  14. Vardoulakis I (1986) Dynamics stability analysis of undrained simple shear on water saturated granular soils. International Journal of Numerical and Analytical Methods in Geomechanics 10 pp.177–190.

    Article  Google Scholar 

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Thakur, V., Nordal, S., Jostad, H.P., Andresen, L. (2007). Kinematics of Shear Zone Deformation in Soft Sensitive Clays. In: Exadaktylos, G.E., Vardoulakis, I.G. (eds) Bifurcations, Instabilities, Degradation in Geomechanics. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-540-49342-6_16

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