Unveiling Valuable Geomechanical Monitoring Insights: Exploring Ground Deformation in Geological Carbon Storage
Abstract
:Featured Application
Abstract
1. Introduction
- Study the ongoing dissipation of pressure in the reservoir even after the CO2 plume has stabilized;
- Analyze the continued ground deformation due to CO2 movement and pressure dissipation after the cessation of CO2 injection;
- Investigate how the uplift behavior can be utilized for long-term monitoring of CO2 redistribution;
- Provide technical arguments supporting the feasibility of monitoring the ground uplift caused by CO2 storage in offshore targets, even after the injection has ceased;
- Examine the role of uplift in monitoring scenarios where the CO2 plume is confined but the pressure continues to dissipate;
- Conduct sensitivity analyses on geomechanical properties and injection rates to enhance the conclusions of our base case.
- Accurately representing of enhanced CO2 dissolution at the reservoir scale, as performed by [18,48,49]. This assumption is based on the fact that the gridblocks used in our coupled geomechanics and numerical flow simulations may not accurately capture the dissolution of CO2 in brine. Our study primarily focuses on ground deformation; therefore, a simplified representation of the dissolved CO2 was adopted to enable the simulation of a field-scale model. This model encompasses the caprock and the surrounding rocks, allowing for a comprehensive sensitivity analysis regarding the geomechanical properties.
- Consideration of impurities and free water content in the CO2 stream injected.
- Modeling the dry-out effect due to water vaporization with CO2 injection or another injectivity issue, which can be found in Machado et al. [50].
- CO2 leakage through wells with poor cement jobs, as pointed out by Gholami et al. [51], which could be the most important reason for migration and leakage.
- Evaluating other monitoring techniques, such as time-lapse seismic surveys or microseismic methods.
- Evaluating data assimilation or inversion methods of ground displacements for CO2 plume tracking.
- Modeling caprock wettability changes.
- Modeling of fault activation and fracture propagation induced by CO2 injection.
- Evaluating the impact of temperature on geomechanical behavior.
- Assessing small-scale rock microstructures influencing CO2 migration and storage.
2. Petrophysical Modeling for Sandstone and Shale
3. Modeling CO2 Entrapment for Sandstone and Shale Formations
- CO2 solubility in brine is modeled in this study by applying the Li and Nghiem model [67]. This model has been calibrated using published experimental data, and it calculates Henry’s constant based on Equation (1), which considers the pressure and temperature variations. Additionally, the impact of brine salinity on gas solubility in the aqueous phase is accounted for through the salting-out coefficient [68].
- : Henry’s constant at current pressure (p) and temperature (T);
- : Henry’s constant at reference pressure (p*) and temperature (T);
- : partial molar volume at infinite dilution;
- R: universal gas constant;
- i: species dissolved in water (CO2(aq) in this work).
- Solubility trapping in brine can be enhanced through physical diffusion, which is mandatory for an accurate representation of the convective mixing to obtain a grid-converged solution. To model this effect, even in a simplified way due to our model’s scale, the diffusion coefficient (D) for supercritical CO2 in brine is applied to compute the effective CO2 diffusion (Deff) considering tortuosity τ [69]:
4. Geomechanical Modeling of CO2 Injection
- σ represents the stress tensor;
- B denotes body forces;
- ε is the strain tensor;
- u is the displacement vector;
- K is the stiffness tensor;
- α is the Biot coefficient;
- p stands for pore pressure;
- η is the thermoelastic coefficient;
- ΔT represents the temperature change;
- I is the identity tensor.
5. Methodology and Results
5.1. CO2 Injection Flow Results
5.2. Geomechanical Results
5.3. Sensitivity Analysis
6. Discussion
7. Conclusions
- Pressure diffusion into adjacent rocks can occur even without significant CO2 migration due to the nature of pressure transmission through pore fluids. This precedes the physical movement of CO2.
- The presence of small amounts of CO2 detectable in the surrounding rocks, mainly through diffusion, does not pose a leakage concern in this model, assuming the absence of fractures or other flow localization features. The limited movement of CO2 into the surrounding rocks demonstrates the combined effect of the caprock’s low permeability and the high capillary entry pressure, which serve as a robust containment mechanism ensuring the long-term integrity of the geological storage. Further investigation using fine-scale models is recommended to delve deeper into the mechanisms of CO2 entrapment due to diffusion. The use of finer gridblocks in this model can provide a more detailed and accurate representation of the dissolution and diffusion processes.
- The study findings indicate that there is persistent ground movement resulting from pressure dissipation, which continues even after the injection period. This validates the use of high-precision instruments, such as floor tiltmeters, for monitoring CCS operations, as they are capable of accurately measuring the displacement rates associated with these activities.
- The sensitivity analysis highlights the importance of comprehensive monitoring and robust calibration of these models to effectively manage geomechanical risks associated with CO2 injection. The findings suggest that rocks with higher Poisson ratios and lower Young’s modulus values experience increased vertical displacements. Additionally, higher CO2 injection rates and reduced shale permeabilities are associated with greater displacement magnitudes. This interplay between rock mechanical properties and operational parameters provides a basis for future research aimed at optimizing CO2 storage strategies and ensuring the integrity of geological storage sites.
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Data Availability Statement
Acknowledgments
Conflicts of Interest
Nomenclature
parameter for Langmuir isotherm relation, 1/kPa | |
C | Land’s constant, dimensionless |
cf | rock compressibility, kPa−1 |
D | diffusion coefficient, cm2/s |
Deff | effective diffusion coefficient, cm2/s |
g | acceleration due to gravity, m/s2 |
H | aquifer thickness, m |
Henry’s constant at current pressure (p) and temperature (T), dimensionless | |
Henry’s constant at reference pressure (p*) and temperature (T), dimensionless | |
J | Leverett J-function, dimensionless |
k or kh | average horizontal permeability, mD [9.869 × 10−16 m2] |
average vertical permeability, mD [9.869 × 10−16 m2] | |
krl | relative permeability, dimensionless |
L | length of the aquifer, m |
Lw | horizontal well length, m |
M | mobility ratio, dimensionless |
Nj | the total moles of mineral j, gmol/m3 |
characteristic time ratio for fluid to flow in the transverse direction due to gravity, dimensionless | |
I | identity tensor |
K | stiffness tensor |
p | pore pressure, kPa |
Pc | CO2–brine capillary pressure, kPa |
R | universal gas constant, 8.314 kPa·L/mol·K |
rf | resistance factor, dimensionless |
Sgt | trapped gas saturation, dimensionless |
Sg max | maximum gas saturation, dimensionless |
T | temperature, °C |
∆T | temperature change, °C |
u | the Darcy velocity (real velocity × φ), m/s |
u | displacement vector |
molar fraction of adsorbed CO2 in the gas phase, dimensionless | |
Z | global mole fraction, dimensionless |
Greek symbols | |
φ | rock porosity, fraction |
brine viscosity, cP [10−3 Pa.s] | |
ρm | mineral molar density, gmol/m3 |
ρ | density, kg/m3 |
τ | tortuosity, dimensionless |
partial molar volume at infinite dilution, L/mol | |
moles of adsorbed CO2 per unit mass of rock, gmole/kg of rock | |
maximum moles of adsorbed CO2 per unit mass of rock, gmole/kg of rock | |
σ | stress tensor |
ε | strain tensor |
α | Biot coefficient |
η | thermoelastic coefficient |
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Sandstone | Shale | |
---|---|---|
Porosity (φ) | 0.20 (mean) | 0.10 |
Permeability (k) | 300 mD (mean) | 0.001 mD |
kv/kh ratio | 0.1 | 0.1 |
Pore compressibility | 5.8 × 10−7 kPa−1 | 5 × 10−8 kPa−1 |
Young’s modulus | 1 GPa | 10 Gpa |
Poisson’s ratio | 0.25 | 0.30 |
Relative permeability | Figure 2 | Figure 3 |
Capillary pressure | Figure 2 | Figure 3 |
Saline Aquifer | |
---|---|
Reference pressure | 11,800 kPa @ 1000 m |
Temperature | 80 °C |
Salinity | 50,000 ppm |
5.66 × 105 |
Sandstone | Shale | |
---|---|---|
Sgt | 0.25 | 0.35 |
Property | Min Value | Max Value |
---|---|---|
Injection rate (tons/day) | 100 | 3000 |
Poisson’s ratio (sandstone) | 0.22 | 0.39 |
Poisson’s ratio (shale) | 0.28 | 0.48 |
Young’s modulus (sandstone) (GPa) | 0.7 | 34 |
Young’s modulus (shale) (GPa) | 6.9 | 69 |
Caprock permeability (mD) | 10−9 | 10−2 |
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Seabra, G.S.; Barbosa Machado, M.V.; Delshad, M.; Sepehrnoori, K.; Voskov, D.; Vossepoel, F.C. Unveiling Valuable Geomechanical Monitoring Insights: Exploring Ground Deformation in Geological Carbon Storage. Appl. Sci. 2024, 14, 4069. https://doi.org/10.3390/app14104069
Seabra GS, Barbosa Machado MV, Delshad M, Sepehrnoori K, Voskov D, Vossepoel FC. Unveiling Valuable Geomechanical Monitoring Insights: Exploring Ground Deformation in Geological Carbon Storage. Applied Sciences. 2024; 14(10):4069. https://doi.org/10.3390/app14104069
Chicago/Turabian StyleSeabra, Gabriel Serrão, Marcos Vitor Barbosa Machado, Mojdeh Delshad, Kamy Sepehrnoori, Denis Voskov, and Femke C. Vossepoel. 2024. "Unveiling Valuable Geomechanical Monitoring Insights: Exploring Ground Deformation in Geological Carbon Storage" Applied Sciences 14, no. 10: 4069. https://doi.org/10.3390/app14104069
APA StyleSeabra, G. S., Barbosa Machado, M. V., Delshad, M., Sepehrnoori, K., Voskov, D., & Vossepoel, F. C. (2024). Unveiling Valuable Geomechanical Monitoring Insights: Exploring Ground Deformation in Geological Carbon Storage. Applied Sciences, 14(10), 4069. https://doi.org/10.3390/app14104069