QIU Yu-liang, DING Zhou-xiang. Analytical solution to Terzaghi’s consolidation model considering local source/sink term[J]. Chinese Journal of Geotechnical Engineering, 2012, 34(7): 1299-1304.
    Citation: QIU Yu-liang, DING Zhou-xiang. Analytical solution to Terzaghi’s consolidation model considering local source/sink term[J]. Chinese Journal of Geotechnical Engineering, 2012, 34(7): 1299-1304.

    Analytical solution to Terzaghi’s consolidation model considering local source/sink term

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    • Received Date: June 29, 2011
    • Published Date: July 24, 2012
    • The traditional Terzaghi's consolidation theory model usually considers the consolidation process caused only by surcharge, ignoring the effect of source/sink term which occurs during vacuum well dewatering and artificial ground water recharge, etc. Based on the Terzaghi's model and introducing discontinuous first derivative to take account of local source/sink term, the analytical solution to Terzaghi's source/sink-caused consolidation is put forward using the method of variable separation. Through a case study, the excess pore pressure distribution in soil foundation is studied under the condition of double-drainage and constant source/sink. A comparison is made to analyze the difference between the degrees of consolidation produced respectively by source/sink and surcharge. The results show that the location and the intensity of local source/sink, and coefficient of consolidation play a major role in the development of the excess pore pressure; the distribution curve of the excess pore pressure is characterized by the upper and lower segments divided by source/sink location. The proposed solution can be applied to such source/sink-induced engineering practice as ground settlement and upheaval, etc.
    • [1]
      赵成刚, 白 冰, 王运霞. 土力学原理[M]. 北京: 清华大学出版社, 北京交通大学出版社, 2004. (ZHAO Cheng-gang, BAI Bing, WANG Yun-xia. Fundamentals of soil mechanics[M]. Beijing: Tsinghua Unversity Press, Beijing Jiaotong University Press, 2004. (in Chinese))
      [2]
      GIBSON R E, ENGLAND G L, HUSSEY M J L. The theory of one-dimensional consolidation of saturated clays 1: finite nonlinear consolidation of thin homogeneous layers[J]. Géotechnique, 1967, 17(2): 261–273.
      [3]
      GIBSON R E, SCHIFFMAN R L, CARGILL K W. The theory of one-dimensional consolidation of saturated clays. Part II: Finite non-linear consolidation of thin homogeneous layers[J]. Canadian Geotechnical Journal, 1981, 18: 280–293.
      [4]
      谢康和, 郑 辉, LEO C J. 软黏土一维非线性大应变固结解析理论[J]. 岩土工程学报, 2002, 24(6): 680–684. (XIE Kang-he, ZHENG hui, LEO C J. An analytical theory for 1-D nonlinear large strain consolidation of soft clay[J]. Chinese Journal of Geotechnical Engineering, 2002, 24(6): 680–684. (in Chinese))
      [5]
      谢康和. 双层地基—维固结理论与应用[J]. 岩土工程学报, 1994, 16(5): 24–35. (XIE Kang-he. Theory of one dimensional consolidation of double-layered ground and its applications[J]. Chinese Journal of Geotechnical Engineering, 1994, 16(5): 24–35. (in Chinese))
      [6]
      谢康和, 郑 辉, LEO C J. 变荷载下饱和软黏土一维大应变固结解析理论[J]. 水利学报, 2003, 10: 6–13. (XIE Kang-he, ZHENG Hui, LEO C J. Analytical solution for 1-D large strain consolidation of saturated soft clay under time-depending loading[J]. Journal of Hydraulic Engineering, 2003, 10: 6–13. (in Chinese))
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