DocumentCode
3278516
Title
Analysis of Non-liner Consolidation of Soft Clay by Differential Quadrature Method
Author
Zheng Guo-Yong ; Zhao Chun-Yan ; Li Peng
Author_Institution
Sch. o f Civil Eng., Central South Univ., Changsha, China
fYear
2013
fDate
16-18 Jan. 2013
Firstpage
308
Lastpage
314
Abstract
The Differential quadrature method (DQM), which equals to high precision finite difference method, is able to obtain highly accurate numerical solutions of differential equations using less grid points. The numerical method is always used to solve the complicated one dimensional non-liner consolidation equation. The one dimensional non-liner consolidation equation and boundary conditions are discretizated by the polynomial based on quadrature method in this paper. Euler forward scheme is used to solve the discrete equation, the pore pressure and consolidation curves are prepared. The numerical and analytical results are compared in this paper. The results show that the method of solving non-liner consolidation equation by DQM is reasonable and the DQM can give the satisfied results with less grid points.
Keywords
clay; differential equations; finite difference methods; geophysical techniques; nonlinear equations; polynomials; soil; DQM; Euler forward scheme; analytical result; boundary conditions; consolidation curves; differential equations; differential quadrature method; dimensional nonlinear consolidation equation solving; discrete equation; high precision finite difference method; highly accurate numerical solutions; less grid points; nonlinear consolidation analysis; numerical method; numerical result; polynomial based; pore pressure; soft clay; Boundary conditions; Equations; Finite difference methods; Iterative methods; Mathematical model; Soil; Stress; Euler forward scheme; consolidation; differential quadrature method; non-liner; soft clay;
fLanguage
English
Publisher
ieee
Conference_Titel
Intelligent System Design and Engineering Applications (ISDEA), 2013 Third International Conference on
Conference_Location
Hong Kong
Print_ISBN
978-1-4673-4893-5
Type
conf
DOI
10.1109/ISDEA.2012.77
Filename
6456382
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