2023
DOI: 10.1111/1755-6724.15084
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Numerical Simulation of Thermo‐Hydro‐Mechanical‐Chemical Response Caused by CO2 Injection into Saline Geological Formations: A Case Study from the Ordos Project, China

Abstract: Thermo‐hydro‐mechanical‐chemical (THMC) interactions are prevalent during CO2 geological sequestration (CGS). In this study, a sequential coupling THMC numerical simulation program was constructed, which can be used to explore the following issues of CGS: fluid and heat flow, solute transport; stresses, displacements and rock failures related to geo‐mechanical effects; equilibrium and kinetic chemical reactions; chemical damage to mechanical properties of the rock. Then, the coupling program was applied to the… Show more

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Cited by 4 publications
(2 citation statements)
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References 61 publications
(69 reference statements)
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“…The reaction equation of minerals can be viewed in the GEM manual. The parameters for the reactive‐surface area and kinetic rate law were obtained from previous studies, 25,46,48,49 which have been widely used and proved to be suitable. The porosity and permeability would be changed by mineral dissolution and precipitation, which were calculated as follows: ϕ̂badbreak=ϕ0.33emgoodbreak−j0.33em=0.33em1nm()NjρjNj0ρj$$\begin{equation}{\hat{\phi }}^* = {\phi }^*\ - \mathop \sum \limits_{j\ = \ 1}^{{n}_m} \left( {\frac{{{N}_j}}{{{\rho }_j}} - \frac{{N_j^0}}{{{\rho }_j}}} \right)\end{equation}$$ ϕ0.33embadbreak=ϕ̂0.33em[]1+c()pp$$\begin{equation}\phi \ = {\hat{\phi }}^*\ \left[ {1 + {c}_\emptyset \left( {p - {p}^*} \right)} \right]\end{equation}$$ kk0badbreak=ϕϕ30.33em·1ϕ1ϕ2$$\begin{equation}\frac{k}{{{k}_0}} = {\left( {\frac{\phi }{{{\phi }^*}}} \right)}^3\ \cdot {\left( {\frac{{1 - {\phi }^*}}{{1 - \phi }}} \right)}^2\end{equation}$$where ϕ$\phi $ is the porosity, ϕ${\phi }^*$ is the reference porosity without mineral precipitation/dissolution, trueϕ̂${\hat{\phi }}^*$ is the reference porosity including mineral precipitation/dissolution, Nj${N}_j$ is the total moles of mineral …”
Section: Methodsmentioning
confidence: 99%
“…The reaction equation of minerals can be viewed in the GEM manual. The parameters for the reactive‐surface area and kinetic rate law were obtained from previous studies, 25,46,48,49 which have been widely used and proved to be suitable. The porosity and permeability would be changed by mineral dissolution and precipitation, which were calculated as follows: ϕ̂badbreak=ϕ0.33emgoodbreak−j0.33em=0.33em1nm()NjρjNj0ρj$$\begin{equation}{\hat{\phi }}^* = {\phi }^*\ - \mathop \sum \limits_{j\ = \ 1}^{{n}_m} \left( {\frac{{{N}_j}}{{{\rho }_j}} - \frac{{N_j^0}}{{{\rho }_j}}} \right)\end{equation}$$ ϕ0.33embadbreak=ϕ̂0.33em[]1+c()pp$$\begin{equation}\phi \ = {\hat{\phi }}^*\ \left[ {1 + {c}_\emptyset \left( {p - {p}^*} \right)} \right]\end{equation}$$ kk0badbreak=ϕϕ30.33em·1ϕ1ϕ2$$\begin{equation}\frac{k}{{{k}_0}} = {\left( {\frac{\phi }{{{\phi }^*}}} \right)}^3\ \cdot {\left( {\frac{{1 - {\phi }^*}}{{1 - \phi }}} \right)}^2\end{equation}$$where ϕ$\phi $ is the porosity, ϕ${\phi }^*$ is the reference porosity without mineral precipitation/dissolution, trueϕ̂${\hat{\phi }}^*$ is the reference porosity including mineral precipitation/dissolution, Nj${N}_j$ is the total moles of mineral …”
Section: Methodsmentioning
confidence: 99%
“…Indeed, karst underground rivers are the main water source for industrial and agricultural purposes in southern karst areas. Compared with surface water, both the development and exploitation of karst underground river resources are relatively convenient because of their high water flow rates and frequent exchange with surface water bodies (Fan et al, 2023; Wang et al, 2023; Yu et al, 2023). However, groundwater resources are more susceptible to anthropogenic activities and associated pollutant emissions (Jiang et al, 2019; Jiang, Liu, et al, 2022).…”
Section: Introductionmentioning
confidence: 99%