A Three-Dimensional Solution for the Semi-Coupled Thermo-Mechanical and Thermo-Hydro-Mechanical Behaviors of Soils With Groundwater

IF 3.6 2区 工程技术 Q2 ENGINEERING, GEOLOGICAL
Zhenming Shi, Qing Wang, Yong Zhi Zhao, Chengzhi Xia, Shaoqiang Meng
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引用次数: 0

Abstract

This study proposes a three-dimensional transformed differential quadrature solution for the thermo-mechanical (TM) and thermo-hydro-mechanical (THM) coupling of transversely isotropic soils considering groundwater. Initially, the governing equations for TH coupling above the water table and THM coupling below the water table are introduced. Subsequently, two-dimensional Fourier integral transform and Laplace integral transform are applied, and a series of equations are discretized along the depth according to the discrete rules of the transformed differential quadrature method. Then, the boundary conditions for stress, displacement, and temperature are introduced through integral transforms and stress-strain relationships. By solving the matrix equation, the solution for transversely isotropic soils is obtained. After verifying the theory in this study, continuity conditions, the water table depth, anisotropy of thermal diffusion coefficients, and seepage are analyzed, contributing to the design of radioactive waste disposal sites, energy piles, and other projects.

含地下水土壤热-力学和热-水-力学半耦合特性的三维解
本文提出了考虑地下水的横向各向同性土壤热-力学(TM)和热-水-力学(THM)耦合的三维变换微分正交解。首先介绍了地下水位以上THM耦合和地下水位以下THM耦合的控制方程。随后,应用二维傅里叶积分变换和拉普拉斯积分变换,根据变换微分求积分法的离散规则对一系列方程进行深度离散。然后,通过积分变换和应力-应变关系引入了应力、位移和温度的边界条件。通过求解矩阵方程,得到了横向各向同性土的解。在验证本研究理论的基础上,对连续性条件、地下水位深度、热扩散系数各向异性和渗流进行了分析,为放射性废物处置场地、能源桩等工程的设计提供了依据。
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来源期刊
CiteScore
6.40
自引率
12.50%
发文量
160
审稿时长
9 months
期刊介绍: The journal welcomes manuscripts that substantially contribute to the understanding of the complex mechanical behaviour of geomaterials (soils, rocks, concrete, ice, snow, and powders), through innovative experimental techniques, and/or through the development of novel numerical or hybrid experimental/numerical modelling concepts in geomechanics. Topics of interest include instabilities and localization, interface and surface phenomena, fracture and failure, multi-physics and other time-dependent phenomena, micromechanics and multi-scale methods, and inverse analysis and stochastic methods. Papers related to energy and environmental issues are particularly welcome. The illustration of the proposed methods and techniques to engineering problems is encouraged. However, manuscripts dealing with applications of existing methods, or proposing incremental improvements to existing methods – in particular marginal extensions of existing analytical solutions or numerical methods – will not be considered for review.
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