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循环荷载下软粘土一维非线性固结理论研究
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摘要
非线性是软粘土重要特性之一,而循环荷载是实际工程常见的一种荷载形式,但现有关于循环荷载作用下软粘土的非线性固结理论研究却很少。本文对低频循环荷载作用下考虑软粘土渗透性和压缩性随时间变化的单层地基一维非线性固结理论作了较深入的研究。
     首先,基于Davis等(1965)提出的固结过程中土体渗透性和压缩性同步减小的假定,获得了常见循环荷载(如梯形、三角形、矩形等)下单层地基的一维非线性固结问题的解析解。
     其次,对于所得的循环荷载下的非线性固结解,分别采用将其特例情况下的解与目前已有的解析解进行对比以及与相应的数值解进行对比的方法作了验证。
     最后,根据所得解通过编程计算,分析了循环荷载作用下单层地基的一维非线性固结特性、影响因素以及平均固结度、有效应力和超静孔压的发展规律。
     本文所给出的考虑土体压缩性和渗透性变化的低频梯形荷载下软粘土一维非线性固结解析解,是目前关于土体小应变非线性固结问题最完整的理论解。现有一维非线性固结解均为该解析解的特例,而且只要将加载参数适当变化,该解即可分别转化为三角形、矩形等循环荷载形式下的一维非线性固结解析解。
Although nonlinear characteristic is one of the important properties of soft clay and cyclic loading is one of the loading types common in practical engineering, there seems no study made on nonlinear theory for one-dimensional consolidation of soft clay under cyclic loading. In this thesis, based on the previous work available, a careful study was made on one-dimensional consolidation theory of soft clay under low-frequency cyclic loading with permeability and compressibility varying with time.
    Firstly, analytical solutions were developed for one-dimensional nonlinear consolidation of soil under some common types of cyclic loading such as trapezoidal cyclic loading, triangular cyclic loading and rectangular cyclic loading, based on the assumption proposed by Davis et al. (1965) that the decrease in permeability is proportional to the decrease in compressibility during the consolidation process of soil.
    Secondly, the obtained nonlinear analytical solutions were verilied through comparing them with the known analytical solution corresponding to special cases and with semi-analytical solution respectively.
    Finally, computer program was developed corresponding to the solutions obtained, and the nonlinear consolidation behavior of soft clay under cyclic loading, the influence of some parameters, and the law of development of the average degree of consolidation, the effective stress and the excess pore water pressure were investigated.
    It has been shown that the analytical solution presented herein for one-dimensional nonlinear consolidation of soil under trapezoidal cyclic loading considering the variation of permeability and compressibility of soil with time is the most perfect solution so far available for small-strain and nonlinear consolidation of soil, and all the known solutions for nonlinear consolidation of soil are the special cases of this solution. By altering the related parameters, this solution can also be deduced into the ones corresponding to simpler cyclic loading such as triangular loading, rectangular loading, etc.
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