“…When the heat passes the first layer and is transferred to the interface, it is further transferred to the second layer via soil and water. Due to the large difference of thermal conductivity, thermal contact resistance is obvious at the interface 32 . Considering the small deformation of the saturated soil layer, the research target can be simplified as a one‐dimensional problem.…”
Section: Problem Formulation and Governing Equationmentioning
confidence: 99%
“…In this case, the temperature increment at the interface satisfies continuity conditions and the heat from the upper layer is completely transferred to the bottom layer. This interfacial model does not consider the thermal contact resistance, it is an idealized thermal contact model and is commonly utilized in the existing analytical models 32 …”
Section: Problem Formulation and Governing Equationmentioning
confidence: 99%
“…For natural soils and rocks, the long‐term geological process always leads to the formation of layered structures 31,32 . Considering the existence of defects and gaps at the contact surface, the interaction of the contacting layers is incomplete and mainly concentrates on discrete points.…”
Section: Introductionmentioning
confidence: 99%
“…Recently, Wen et al 31,32 . investigated the THM coupling dynamic response of a cylindrical lined tunnel in a poroelastic medium with fractional thermoelastic theory.…”
In this paper, a general interfacial thermal contact model is proposed to investigate the heat conduction characteristics at the interface of bilayered saturated soils. The semianalytical solutions of thermal consolidation of the bilayered saturated soils considering thermo-osmosis effect under ramp-type heating are derived by using the Laplace transform. Then, the expressions of the temperature increment, excess pore water pressure, and displacement are obtained in time domain by using the Crump's method. Comparisons are performed to verify the rationality of the obtained solutions, and the influences of contact transfer coefficient, partition coefficient, and the thermo-osmosis coefficient on the thermal consolidation of the bilayered saturated soil are illustrated and discussed. Neglecting the thermal contact resistance would overestimate the thermal consolidation behavior of the bilayered saturated soils. The calculated excess pore water pressure and displacement considering thermo-osmosis effect are much larger than those without thermo-osmosis effect.
“…When the heat passes the first layer and is transferred to the interface, it is further transferred to the second layer via soil and water. Due to the large difference of thermal conductivity, thermal contact resistance is obvious at the interface 32 . Considering the small deformation of the saturated soil layer, the research target can be simplified as a one‐dimensional problem.…”
Section: Problem Formulation and Governing Equationmentioning
confidence: 99%
“…In this case, the temperature increment at the interface satisfies continuity conditions and the heat from the upper layer is completely transferred to the bottom layer. This interfacial model does not consider the thermal contact resistance, it is an idealized thermal contact model and is commonly utilized in the existing analytical models 32 …”
Section: Problem Formulation and Governing Equationmentioning
confidence: 99%
“…For natural soils and rocks, the long‐term geological process always leads to the formation of layered structures 31,32 . Considering the existence of defects and gaps at the contact surface, the interaction of the contacting layers is incomplete and mainly concentrates on discrete points.…”
Section: Introductionmentioning
confidence: 99%
“…Recently, Wen et al 31,32 . investigated the THM coupling dynamic response of a cylindrical lined tunnel in a poroelastic medium with fractional thermoelastic theory.…”
In this paper, a general interfacial thermal contact model is proposed to investigate the heat conduction characteristics at the interface of bilayered saturated soils. The semianalytical solutions of thermal consolidation of the bilayered saturated soils considering thermo-osmosis effect under ramp-type heating are derived by using the Laplace transform. Then, the expressions of the temperature increment, excess pore water pressure, and displacement are obtained in time domain by using the Crump's method. Comparisons are performed to verify the rationality of the obtained solutions, and the influences of contact transfer coefficient, partition coefficient, and the thermo-osmosis coefficient on the thermal consolidation of the bilayered saturated soil are illustrated and discussed. Neglecting the thermal contact resistance would overestimate the thermal consolidation behavior of the bilayered saturated soils. The calculated excess pore water pressure and displacement considering thermo-osmosis effect are much larger than those without thermo-osmosis effect.
“…Over the past decades, more and more engineering activities have caused the change in the temperature eld of the surrounding soil layers, which inevitably a ects the physical and mechanical properties of the strata. ese engineering activities involve a broad range of civil engineering topics such as deep geological disposal of radioactive waste [1], deep drilling and excavation [2,3], extraction of geothermal energy [4][5][6], energy piles [7,8], ground improvement using prefabricated vertical thermal drain [9][10][11], oil and gas pipelines [12], and frictional heating-induced large-scale landslides [13]. is huge engineering demand has stimulated scholars to pay their attention on the thermo-hydromechanical coupling theory of porous media, especially the deformation properties of marine clay under a heat source [14].…”
The deformation property of marine clay under a heat source has received considerable attention in the geotechnical literature. In this paper, a three-parameter fractional order derivative model is introduced into the thermo-hydro-mechanical coupling governing equations with thermal filtration and thermo-osmosis to simulate viscoelastic characteristics of marine clay. The excess pore pressure, temperature increment, and displacement of marine clay are derived by using the Laplace transform method, and the semianalytical solution for the one-dimensional thermal consolidation in the time domain is derived by using a numerical inversion of the inverse Laplace transform. The influence of the order of the fractional derivative, material parameters, and phenomenological coefficient on thermal consolidation is investigated based on the present solutions. It is shown that the influence of the fractional derivative parameter on the excess pore pressure and displacement of marine clay depends on the properties of soil mass, and the temperature increment has an obvious effect on the thermal filtration and thermo-osmosis process.
To further investigate the nonlinear creep properties of soft soils and the effect of variable loading, a one-dimensional (1D) nonlinear creep consolidation system of soft soils under construction load is established, including time-dependent drainage (TDD) boundary, elastic-viscous-plastic deformation, non-Darcy flow (NDF), and self-weight stress. The consolidation problem is presented by virtue of the finite volume method, and the associated calculation program is compiled. The efficiency of the numerical solutions is validated by comparing the degenerated solution against analytical, semi-analytical, and numerical solutions. Then the influences of construction load and nonlinear creep model parameters on consolidation are studied. The results show that TDD boundary and construction load significantly affect consolidation, and the larger the loading rate and interface parameter, the faster soil's overall dissipation process of excess porewater pressure (EPP). Meanwhile, at the earlier consolidation stage, considering the secondary consolidation effect will cause an increase in excess pore-water pressure (EPP). Prolonging the construction period, decreasing the interface parameter, considering the self-weight stress, or increasing the non-Newtonian index will all aggravate this phenomenon. Additionally, the TDD boundary, construction load, and non-Newtonian index flow (NNIF) are not a determinant for final soil settlement.
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