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Computation of one—dimensional consolidation of double layered ground using differential quadrature method
作者姓名:Wang HZ  Chen YM  Huang B
作者单位:InstituteofGeotecfhnicalEngineering,ZhejiangUniversity,Hangzhou310027,China
摘    要:The authors give the solution to the problem of one-dimensional consolidation of double-layered ground with the use of the differential quadrature meahod.Case studies showed that the computational results for pore-water pressure in soil layer agreed with those of analytical solution;and that in the computationsl re-sults for the interface of soil lwyer also agreed with those of the analytical solution except for the small discrep-ancies during shortly after the start of computation.The advantages of the solution presented in this paper are that compared with the analytical solution,it avoids the cumbersome work in solving the transcendental equation for eigenvalues,and in the case of the Laplace transform solution,it can resolve the precision prob-lem in the numerical solution of long time inverse Laplace transform.Because of the matrix form of the solution in this paper,it is convenient for formulation computational program for engineering practice.The formulas for calculating double-layered ground consolidation may be easily extended to the case of multi-layered soils.

关 键 词:双层基础  一维固结作用  微分积分方法  孔隙水压力  土力学

Computation of one-dimensional consolidation of double layered ground using differential quadrature method
Wang HZ,Chen YM,Huang B.Computation of one-dimensional consolidation of double layered ground using differential quadrature method[J].Journal of Zhejiang University Science,2003,4(2):195-201.
Authors:Wang Hong-Zhi  Chen Yun-Min  Huang Bo
Institution:Institute of Geotechnical Engineering, Zhejiang University, Hangzhou 310027, China. climber@ccea.zju.ed.cn
Abstract:The authors give the solution to the problem of one-dimensional consolidation of double-layered ground with the use of the differential quadrature method. Case studies showed that the computational results for pore-water pressure in soil layer agreed with those of analytical solution; and that in the computational results for the interface of soil layer also agreed with those of the analytical solution except for the small discrepancies during shortly after the start of computation. The advantages of the solution presented in this paper are that compared with the analytical solution, it avoids the cumbersome work in solving the transcendental equation for eigenvalues, and in the case of the Laplace transform solution, it can resolve the precision problem in the numerical solution of long time inverse Laplace transform. Because of the matrix form of the solution in this paper, it is convenient for formulating computational program for engineering practice. The formulas for calculating double-layered ground consolidation may be easily extended to the case of multi-layered soils.
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