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BY-NC-ND 3.0 license Open Access Published by De Gruyter Open Access May 30, 2019

Particle Fluid Separation in Shear Flow of Dense Suspensions: Experimental Measurements on Squeezed Clay Pastes

  • Nicolas Roussel EMAIL logo and Christophe Lanos
From the journal Applied Rheology

Abstract

Particle fluid separation is studied in the case of slow squeezing flow of dense clay suspensions. The fluid pressure gradient generated by the test induces heterogeneity in the sample. Experimental water content measurements at different time points through the test allow the quantification of this separation phenomenon. The problem equations are written in the case of purely extensional flow. Based on Terzaghi principle, Darcy’s law and a Cam Clay type constitutive equation, the influence of the permeability function on the predicted void ratio evolution is studied. It is then shown that a certain water amount is strongly linked to the grains and cannot be extracted from the sample using simple compression. This critical water amount is then taken in account in the permeability function in order to predict the compression load through the test.

REFERENCES

[1] Stefan J: Sitzungsberichte Akad. Wiss. Math. Natur., Wien 69 (1874) 711-735.Search in Google Scholar

[2] Scott JR: Theory and application of the parallel-plate plastimeter. Trans. Inst. Rubber Ind. 7 (1931) 169.Search in Google Scholar

[3] Sherwood JD, Durban D: Squeeze flow of a power-law viscoplastic fluid. J. Non-Newtonian Fluid Mech. 62 (1996) 35.Search in Google Scholar

[4] Covey GH: Application of the parallel plate plastometer to brown coal rheometry. Thesis, Melbourne, Australia, 1977.Search in Google Scholar

[5] Covey GH, Stanmore BR: Use of the parallel plate plastometer for the characterisation of viscous fluids with a yield stress. J. Non-Newtonian Fluid Mech. 8 (1981) 249.Search in Google Scholar

[6] Lanos C: Méthode d’identification non-viscosimétrique de comportements de fluides. Thesis, I.N.S.A. Rennes, France 1993.Search in Google Scholar

[7] Wilson SDR: Squeezing flow of a Bingham material. J. Non-Newtonian Fluid Mech. 47 (1993) 211.10.1016/0377-0257(93)80051-CSearch in Google Scholar

[8] Petrov AG: The plane problem of the extrusion of a viscoplastic medium by parallel plates. J. Appl. Maths Mech. 62 (1998) 565.Search in Google Scholar

[9] Matsoukas A, Mitsoulis E: Geometry effects in squeeze flow of Bingham Plastics. J. Non-Newtonian Fluid Mech. 109 (2003) 231-240.10.1016/S0377-0257(02)00170-2Search in Google Scholar

[10] Sherwood JD, Meeten GH, Farrow CA, Alderman NJ: Squeeze-film rheometry of non-uniform mudcakes. J. Non-Newtonian Fluid Mech. 39 (1991) 311.10.1016/0377-0257(91)80020-KSearch in Google Scholar

[11] Zwick KJ, Ayyaswamy PS, Cohen IM: Variational analysis of the squeezing flow of a yield stress fluid. J. Non-Newtonian Fluid Mech. 63 (1996) 179.Search in Google Scholar

[12] Adams MJ, Edmondson B, Caughey DG, Yahia R: An experimental and theoetical study of the squeeze film deformation and flow of elasto-plastic fluids. J. Non-Newtonian Fluid Mech. 51 (1994) 61.Search in Google Scholar

[13] Adams MJ, Aydin I, Briscoe BJ, Sinha SK: A finite element analysis of the squeeze flow of an elasto-viscoplastic paste material. J. Non-Newtonian Fluid Mech. 71 (1997) 41-57.Search in Google Scholar

[14] Roussel N, Lanos C: Plastic Fluid Flow Parameters Identification Using a Simple Squeezing Test. Appl. Rheol. 13 (2003) 132-141.10.1515/arh-2003-0009Search in Google Scholar

[15] Lanos C: Reverse identification method associate to compression test. Proc. XIIIth Int. Cong. on Rheol. Cambridge, 2000. Vol. 2, Page 312.Search in Google Scholar

[16] Roussel N: Analyse des écoulements de fluides homogènes complexes et plastiques diphasiques : application à l’essai de compression simple. Thesis, I.N.S.A Rennes, France, 2001.Search in Google Scholar

[17] Delhaye N, Poitou A, Chaouche M Squeeze flow of highly concentrated suspension of spheres. J. Non-Newtonian Fluid Mech. 94 (2000) 67-74.10.1016/S0377-0257(00)00130-0Search in Google Scholar

[18] Roussel N, Lanos C, Mélinge Y: Induced non homogeneity in a saturated granular media submitted to slow shearing. International Journal of Forming Processes 5 (2002) 467-476.Search in Google Scholar

[19] Sherwood JD: Liquid-solid relative motion during squeeze flow of pastes. J. Non-Newtonian Fluid Mech. 104 (2002) 1-32.10.1016/S0377-0257(02)00011-3Search in Google Scholar

[20] Roussel N, Lanos C, Méling, Y: Induced heterogeneity in saturated flowing granular media. Powder Technology. 138 (2003) 68-72.Search in Google Scholar

[21] Slichter CS: U.S. Geol. Surv. Ann. Rep. 19-II (1899) 295-384.Search in Google Scholar

[22] Philip JR: Hydrostatics and hydrodynamics in swelling soils. Water Resources Res. 5 (1969) 1070-1077.10.1029/WR005i005p01070Search in Google Scholar

[23] Roscoe KH, Schofield AN, Wroth CP: On the yielding of soils. Geotechnique 8 (1958).10.1680/geot.1958.8.1.22Search in Google Scholar

[24] Schofield AN, Wroth CP: Critical state of soil mechanics, Mac Graw Hill, London, 1958.Search in Google Scholar

[25] Kozeny J: Sitzungberichte Akad. Wiss. Math. Natur., Wien, 1927.Search in Google Scholar

[26] Nerpin S, Pashkina S, Bondarenko N: The evaporation of bare soil and the way of its reduction. Symp. Water in the Unsaturated Zone, Wageningen, 1966.Search in Google Scholar

Received: 2004-04-19
Accepted: 2004-08-13
Published Online: 2019-05-30
Published in Print: 2004-10-01

© 2004 Nicolas Roussel et al., published by Sciendo

This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 3.0 License.

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