土层性质幂函数变化下的一维固结
One-dimension consolidation of soil layer with the soil properties as a power function of depth
-
摘要: 采用分离变量法,求解了任意荷载作用下渗透系数和体积压缩系数随深度按幂函数变化土层模型的一维固结问题,从而得到不同排水边界条件下超孔隙水压力和沉降等随时间变化的解析表达式.通过计算分析,讨论了该类非均质土固结时超孔隙水压力、沉降的变化规律.Abstract: The analytical solution to the one-dimension consolidation governing equation of soil layer was deduced by use of separation of variables when the laws of permeability and compressibility coefficients with depth can be expressed as power functions. The analytical expressions of excess pore pressure isochrones and settlement-to-time relations were obtained for different drainage boundary conditions under arbitrary loading. A series of cases were presented for analyzing the law of the excess pore pressure isochrones and settlement-to-time relations when those non-homogeneous soil consolidated.