About Determination of Moisture Changes during Presoaking an Excavation Pit in Loess Strata

I. Y. Dezhina
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Abstract

Introduction. Due to intensified construction in the areas of loess subsiding soils, the issue of forecasting the evolvement of underflooding processes is becoming a relevant objective, since these processes can cause the emergency seepage, uneven groundwater surge, change of the soil stress-strain state  and, as a result, impossibility to operate the buildings or structures. Loess soils are attributed with the distinct anisotropic permeability. Subsidence and water infiltration take place in condition of incomplete water saturation. Emergence of the advanced computer technologies makes it possible to improve the mathematical modeling and develop the mathematical models by means of numerical computation, which reliably reflects the intra-soil processes. The article strives to improve a mathematical model of the moisture transfer problem in nonhomogeneous loess soils with anisotropic permeability, taking into account their structural features. Materials and Methods. The research includes:mechanical and mathematical modeling the infiltration and moisture transfer processes in loess subsiding soils, in which the percolation rate is determined according to Darcy's law; suction pressure, water permeability are the given functions of saturation;analysis of the physical and mechanical and structural properties of loess soils;study of the formulations and solutions of initial value and boundary value problems during presoaking the loess strata; – numerical experiments on the forecast of excavation pit presoaking; – comparing the results with the experimental data.Results. It has been acknowledged that the existing calculation methodologies do not always reliably reflect the process of infiltration and moisture transfer in loess soils. An equation determining the moisture transfer was formulated. A mathematical model of the moisture transfer problem in nonhomogeneous media with anisotropic permeability was proposed, which took into account the structural properties of loess soils. The initial value and boundary value problems were solved by the iterative methods with linearization of the solution over sufficiently small time spans. For practical implementation of the theoretical solution, a flow chart of the program algorithm was developed, which included the calculation of the physical and mechanical properties of finite elements and the computational domain dimensions, as well as partitioning the computational domain into the units and triangular elements, determination of the permeability and diffusion coefficients, formation of the parameters of an equation according to the Krank-Nicholson scheme, solution of the system of equations by the compact elimination method and constructing  a vector of moisture. An algorithm for solving the axisymmetric problem of moisture transfer in condition of incomplete water saturation has been developed, which is characterised by stability of direct integration of the moisture transfer equation. The results of the numerical experiments and field tests on presoaking a circular-shaped excavation pit have been compared. The results of the numerical experiments have been presented in the curves of the volume moisture values in different periods of time. It has been found that the results of the solution are well cohered with the experimental data. Discussion and Conclusion. The results of the theoretical research of the problem of moisture transfer in unsaturated loess soils have justified the formulation and the finite element solution of the problem of moisture transfer in unsaturated media, without taking into account the stress-strain state. Based on the experimental data on test excavation pit presoaking, the calculation methodology was verified, and showed the coherence of calculated and experimental results. The proposed methodology is recommended for calculation of the second group of limit states — the deformations. 
关于黄土地层挖掘坑预浸期间水分变化的测定
导言。由于黄土沉降土地区的建筑工程日益增多,洪水下渗过程的演变预测问题正成为一个相关的目标,因为这些过程会导致紧急渗流、不均匀的地下水涌动、土壤应力应变状态的改变,从而导致建筑物或构筑物无法运行。黄土具有明显的各向异性渗透性。在水不完全饱和的情况下会发生沉降和渗水。先进计算机技术的出现,使得通过数值计算改进数学建模和开发数学模型成为可能,数值计算能够可靠地反映土壤内部过程。本文致力于改进渗透性各向异性的非均质黄土中水分传递问题的数学模型,同时考虑到黄土的结构特征。材料与方法。研究内容包括:建立黄土沉降土中渗透和水分传递过程的力学和数学模型,其中渗透率根据达西定律确定;吸水压力、透水性是饱和度的给定函数;分析黄土的物理、力学和结构特性;研究黄土地层预浸过程中初值和边界值问题的公式和解法;--开挖基坑预浸预测的数值实验;--将结果与实验数据进行比较。人们认识到,现有的计算方法并不总能可靠地反映黄土中的渗透和水分转移过程。因此,制定了一个确定水分传输的方程。考虑到黄土的结构特性,提出了在渗透率各向异性的非均质介质中水分传输问题的数学模型。初值和边界值问题采用迭代法求解,在足够小的时间跨度内求解线性化。为实际应用理论解法,制定了程序算法流程图,其中包括计算有限元的物理和机械特性和计算域尺寸,以及将计算域划分为单元元和三角元,确定渗透和扩散系数,根据克兰克-尼科尔森方案形成方程参数,用紧凑消元法求解方程组,以及构建湿度矢量。已开发出一种算法,用于解决水分不完全饱和条件下的轴对称水分传输问题,其特点是水分传输方程直接积分的稳定性。数值实验结果与对圆形挖掘坑进行预浸泡的现场测试结果进行了比较。数值实验结果显示为不同时间段的体积水分值曲线。结果发现,求解结果与实验数据十分吻合。讨论和结论。非饱和黄土中水分传递问题的理论研究结果证明,在不考虑应力应变状态的情况下,非饱和介质中水分传递问题的公式和有限元解法是正确的。基于试挖坑预浸实验数据,对计算方法进行了验证,显示了计算结果与实验结果的一致性。建议采用所提出的方法计算第二组极限状态--变形。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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