The integrated approach illustrated in
Figure 1 has been tested via application to the field in focus, where a multi-disciplinary team was working combining different approaches and studies, including laboratory experiments and their interpretations, field data analysis, and, finally, 3D reservoir modeling and simulations. Accounting for the study objectives, human and financial resources available and the study duration, the one-model-realization approach to geological modeling and reservoir simulations has been chosen in contrast to the ensemble-based approach with multiple model realizations currently used in the industry. Although the one-realization approach does not allow for accounting and propagating throughout the simulation forecast the uncertainties resulting from well and field data interpretations and modeling, obviously present in studying such complicated reservoir settings, it enables the time-effective testing of the integrated approach in the context of preparation for the pilot CO
2 injection. The results of such testing may be useful beyond the evaluation of the geological setting in focus, since a combination of different components of the approach is of interest and is one of the major objectives of this study. The following sections provide a short description of the study following the workflow in
Figure 1.
3.1. Geological Modeling as the Conventional Basis for Reservoir Simulations
The field in focus is located 30 km South-East of Brno in Southern Moravia in the South-Eastern part of the Czech Republic. It was discovered in 2001 at depths ranging from 1565 to 1872 m. The field had four vertical and four horizontal production wells. The field had a large gas cap on top of the oil zone with a limited saline aquifer connected. Most of oil and a significant volume of initial gas reserves were produced by 2023, and the field is approaching the end phase of hydrocarbon production.
The producing reservoir is situated in a complex geological setting, where the basement is formed by Precambrian-age crystalline rocks, directly overlain by the Paleozoic depositional system of Cambrian to Carboniferous ages. The reservoir is formed mostly by Vranovice limestone and Nikolčice formation with an overall thickness of up to 300 m. Both Mikulov Marl and the Paleogene pelites form the main sealing (
Figure 2).
The Vranovice formation (depicted in
Figure 3) is formed by naturally fractured carbonate rocks. The petrology and geochemistry of the storage complex were studied and described in [
19]. The gas cap initially reached a thickness up to 150 m, and the original oil zone was approximately 105 m thick. Gas–oil contact and oil–water contact (GOC and OWC) at depths of 1490 and 1595 m, respectively, were estimated based on well logging data and drill-stem tests. Both contacts are periodically updated during production by logging in the observation well.
The 3D structural model served as the basis for geological modeling and further reservoir simulations. The 3D geological model, including its lithostratigraphic units, is based on seismic interpretation and fluid constituency data from wells test results, and was assembled using Petrel software (version 2020.4). The geological modeling and property distributions were carried out based on interpretations of the well logging data, including gamma ray, spontaneous potential, resistivity, neutron, density, and sonic logs. These interpretations were complemented by caliper logs and NMR (nuclear magnetic resonance) data when available. The 3D geological model assembled covered an area larger than the reservoir itself, including an aquifer zone and the cap rocks, accounting for the potential use of the model in future studies. The reservoir part of the geological model is shown in
Figure 4, also describing the fluid constituency and the well trajectories.
Several techniques were applied in combination to distribute the matrix porosity in the reservoir, including density-neutron cross-plots and density, neutron, and sonic logs, while the resulting porosity distribution was also corrected for clay mineral presence.
Figure 5 illustrates the porosity map resulting from the geological model.
The initial water saturation was distributed using the resistivity of the formation water, effective porosity, cementing factor, and Archie’s constant. Apart from the routine core analysis on small core plugs, a special core analysis was also carried out on the well-diameter core samples based on core availability. The matrix permeability was distributed using the correlations with effective porosity and water saturation. Well test data and temperature logging were used to evaluate the temperature profile over depth. Finally, the Gaussian sequential simulation was employed to distribute the parameters described above within the reservoir volume.
The reservoir in focus consists of naturally fractured carbonate rocks calling for special attention and specific methods for fracture assessment, characterization, and modeling. The natural fracture networks were characterized using formation micro scanner (FMS) logs obtained for seven wells penetrating the field. Examples of the fracture analysis and characterization using FMS data in the ZA3 well are illustrated in
Figure 6 and
Figure 7. Unfortunately, these FMS data cannot be calibrated by core data since no oriented core samples are available.
The usual method for fracture modeling at the reservoir scale is to distribute the fracture properties obtained for particular wells in the whole reservoir volume using the statistical characteristics of fracture sets. However, due to the large size of the geological model, this was not a viable option, and a simpler process was used where the densities of each fracture set (i.e., number of fractures per meter, also termed as ‘intensities’) were distributed throughout the geological model using their statistical characteristics (mean orientation and dispersion). A map of the fracture intensity is displayed in
Figure 8. The resulting densities were then used to calibrate the reservoir properties yielded from the well log analysis.
3.2. Dynamic Data Analysis
Based on the laboratory investigation of fluid properties, the oil was identified as a medium-heavy one with a specific gravity of 910 kg/m3 and viscosity of 3.7 cP at the initial reservoir condition. The gas is mainly methane (92%) with 4.8% other hydrocarbon gases and 3.2% nitrogen and CO2. The original static reservoir pressure was around the hydrostatic pressure value of 180 bars, and the reservoir temperature was 52 °C.
The 20-year field production history is represented by different dynamic datasets, including well tests carried out mainly at the beginning of the production phase and periods of well monitoring with permanent downhole gauges installed. These data were interpreted using a combination of pressure transient analysis (PTA), including time-lapse PTA [
20] and history matching with fit-for-purpose reservoir models using Saphir software (version 5.30).
The main objectives of this analysis were to:
Estimate the reservoir flow capacity (permeability–thickness product, ) and well performance, including skin effects and effective length for horizontal wells.
Characterize the reservoir boundaries with mapping estimated reservoir properties (such as kh) to improve the reservoir description in the reservoir simulations.
Evaluate the impact of fractures on flow capacity (like dual-porosity and permeability effects) and fracture dynamics (like the pressure sensitivity of reservoir permeability).
Many well tests, including shut-ins at the wellhead or downhole (using a downhole shut-in tool), have been carried, mainly in the initial phase of production. In addition, some production wells were monitored with permanent downhole gauges (PDGs) resulting in long-term pressure measurements during multiple flowing and shut-in periods. These periods provided groups of pressure transients, which may be analyzed using time-lapse PTA methods [
20].
The most representative dataset is available for the horizontal producer, ZA-5H, drilled in the central part of the field (
Figure 9), used in this paper to illustrate the time-lapse PTA application and its capabilities.
Figure 9 displays the PDG data at a 2484 m measured depth (MD) (at the bottom part of the oil zone) for a 2-year history since the beginning of well production, including a few flowing (production) and shut-in (pressure build-up) periods. During these two years, the well was producing above the bubble-point pressure with a minor water cut after a half a year of pure oil production. Two shut-in periods with pressure build-up (BU1 and 2) and one following production (PROD3) period were analyzed using Saphir software to estimate well and reservoir parameters and reservoir boundaries.
The production and build-up responses represented in the log–log scale in
Figure 10 clearly demonstrate a closed reservoir signature with no-flow boundaries. A fit-for-purpose analytical reservoir model was then used to estimate the reservoir flow capacity, i.e. product of permeability and thickness (
), by using a stabilized pressure derivative level between 1 and 10 hours (h). This model reproduced the closed reservoir response recognized by an increasing derivative during production and decreasing derivative in the build-up periods at late times (i.e., after 10 h).
A similar PTA interpretation was carried out for well test and pressure monitoring data for other wells (ZA-3, ZA-4A, ZA-9AH, and ZA-7). Pressure build-ups were interpreted for most of the well datasets listed above, where single or repeated build-ups were available. The results of the reservoir characterization based on the dynamic data analysis may be illustrated with the reservoir flow capacity (
Figure 11) plotted versus an NW-SE cartesian axis crossing the wells ZA-3 and 4A (as shown in
Figure 4).
Among the objectives of dynamic data analysis, one was to evaluate how fractures impacted flow capacity, including possible dual-porosity and permeability effects [
4,
21]. Moreover, understanding the dynamic fracture behavior and pressure sensitivity of overall reservoir permeability [
11] is the key to develop a representative reservoir model that can also be employed for CO
2 injection forecasts.
The dual-porosity and permeability effects are usually governed by high-porosity and permeability contrasts. While matrix porosity may dominate fracture volumes, fracture permeability may dictate the overall flow capacity. This leads to fluid exchange between the matrix and fractures that is reflected in the specific ‘saddle-like’ signature in the pressure derivative [
4,
21]. The derivatives for the pressure responses analyzed were quite noisy (
Figure 12), so identifying such ‘saddle-like’ signatures confidently was difficult. A similar noise level was observed in most of the responses that have been analyzed. However, some indication of the signature may be observed for the pressure build-up derivatives in
Figure 12 (in the period in the range of 1–3 h) for the well in focus (ZA-5H). A meaningful interpretation with the dual-porosity model was difficult in this case due to the non-representative ratio of parameters to be applied to achieve a derivative match. This signature may also indicate a highly permeable (e.g., intensively fractured) area at some distance from the well. Similar indications of the signature were not found for the other well responses analyzed (keeping in mind the impact of the noise mentioned above), although further work in this direction may be useful for improving the reservoir description.
The pressure sensitivity of the overall reservoir permeability was observed for many fractured reservoirs, for example [
11]. The dynamic field data available were analyzed to find indications of permeability variations caused by pressure changes. However, limited data were available for such a study for this reservoir as tests on the same well were taken only at the beginning of the production for all wells, while permanent monitoring data covered relatively small pressure ranges. As an example, the three build-ups (
Figure 12) may be compared in a time-lapse mode [
20] to detect permeability changes, when the characteristic shift (up and down) of pressure derivatives may be observed. The comparison of build-ups 1 and 2 at a reservoir pressure of around 172 bar with build-up 3 at a pressure of around 158 bar is complicated by a high noise level (especially for BU3), making revealing permeability changes difficult. At the same time, the pressure range (158 to 172 bar) may be too small to govern significant permeability changes. As a result, it is difficult to judge the pressure sensitivity of the fractured reservoir considering the data available, and additional surveys (like well tests at different reservoir pressures) are needed to clarify this issue. A step-rate test [
12] may be a good candidate for the additional survey, where well performance and permeability changes may be identified. The results of the geomechanical experiments described in the next section, which became available after this dynamic data analysis, show that the opening of natural fractures may happen at a pressure of around 220 bar, which is above the initial reservoir pressure (about 180 bar). This supports the observations made from the dynamic data analysis, although for a quite narrow pressure range.
The following summarizes the dynamic data analysis:
Reservoir flow capacity (permeability times reservoir thickness, ) and well performance (skin, effective well length for horizontal wells) were estimated for five wells.
Reservoir characterization with mapping was carried out based on the results obtained for individual wells providing input for reservoir simulations.
Dual-porosity, permeability, and fracture dynamics (pressure sensitivity) effects were not univocally observed from the interpretations of the field data available.
Additional well surveys, such as step-rate tests, may be designed using the fit-for-purpose reservoir models employed in PTA to evaluate injection performance.
3.3. Geomechanics
Geomechanical experiments on core samples from different parts of the reservoir complex were performed to determine elastic stiffness parameters and plastic strengths in various stress geometries. Cross plot of measured porosity and permeability were for the different core samples is displayed in
Figure 13. The experimental descriptions is described in
Appendix A and
Appendix A.1. The whole database was shared in [
22], while the impact of cooling and re-pressurization on effective stress, when compared to the plastic strength, was used to constrain the safe operation envelope during CO
2 injection [
23]. Here, the envelope accounting for cooling and re-pressurization was assembled.
In this paper, data from the COREVAL 700 tool were used to determine how pore volume and permeability are affected by hydrostatic confining stress changes. This was performed to estimate how porosity and permeability would change in respect to pore pressure by using the Biot effective stress concept. See
Appendix A.1 for a description.
The results of all 14 reservoir samples are shown in
Figure 14a, for volumetric strain, and
Figure 14b, for rescaled permeability. A large variation between samples can be seen, which is linked to the large geological variability in-between samples, as displayed in
Figure 13. With more than an order of magnitude differences in the permeability between the reservoir samples, the relation to confining stress becomes clear when the permeability is rescaled by the permeability at the initial measurement of 21 bar (
Figure 14b). When calculating pore volume (porosity) and transmissibility (permeability) multipliers for the whole field (
Figure 15), only selected high-porosity high-permeability samples with non-zero pore volume compressibility were used. These are marked with dashed lines in
Figure 14a,b.
The analysis is valid in the elastic domain, as the applicability of the effective stress relation is limited to reversible deformation. These data are integrated into the reservoir simulations to mimic how porosity and permeability change dynamically during the injection of CO2.
Because of the Biot effective stress principle, it is equivalent to vary pore pressure and the external confining stress in the elastic domain. Given the coordinate shift, as described in
Appendix A.1, the estimated values were divided by the pore volume and permeability at a pressure of 175 bar so the pore volume and transmissibility multipliers were plotted (
Figure 15a and
Figure 15b, respectively). A large spread may be observed. The average response of the selected samples (dashed lines in
Figure 14a,b) is expressed as solid black lines in
Figure 15a,b. It is assumed that these rock samples are more relevant to mimic reservoir behavior, dominated by fracture-, not matrix-, driven flow mechanics.
The geomechanical strength of reservoir samples was determined in the tensile regime by Brazilian tests, in the shear strength by unconfined compressive strength and triaxial tests [
22], and the stressstate at which pre-existing fractures occur is shown in
qp-space in
Figure 16. Given the uncertainty of stress, Biot coefficient, thermal–elastic coupling coefficient, and pore pressure, the initial stresses and the shifted stress configuration are displayed as green and gray areas in
Figure 16 using Monte Carlo techniques [
23]. This enables the calculation of the pore pressure and reservoir temperature at which 1% of the simulated cases were geomechanically unstable (
Figure 17). This figure show at which pressure pre-existing fractures may re-open, and when new tensile fractures and shear failure may form as function of temperature.
As the COREVAL 700 tool shows a physical relation between pore pressure, pore volume, and permeability, this is only valid in the elastic regime. When the pore pressure exceeds the lowest horizontal tectonic stress (224 bars), pre-existing fractures re-open. This leads to an increase in the permeability, as displayed in
Figure 18. Here, the estimated permeability and porosity multiplier are plotted, while the permeability multiplier is calculated as an exponential function of pressure as the fracture widths increase. If pore pressure further exceeds the least tectonic stress plus the tensile strength (267 bars), new fractures will develop. This was however not accounted for in the multipliers in
Figure 18, since the maximum injection pressure in the pilot injection scenario was limited by the induced fracture pressure (267 bars).
The critical pressures above rely on the certainty of the input geomechanical data (i.e., the actual value and likely range), the risk of the operator reflected in the probability of failure (here 1%), and temperature.
3.4. Compositional Effects
A new compositional model was created for the history matching and prediction periods. The PVT data available provide a standard set of PVT experiments for the oil reservoir conducted at reservoir (52 °C) and close to standard (19 °C) conditions; however, this does not address the potential CO2 interaction with reservoir fluids, as it was not relevant at the time of study. The Soave–Redlich–Kwong (SRK) equation of state was tuned to available data and both black-oil and eight-component compositional models were created. The models showed good matches for relative volumes, densities, and viscosities with a deviation within several percent.
Different correlations were used at reservoir temperature, including uncertainty to reservoir fluid parameters, to estimate the compositional interaction between CO
2 and reservoir fluids (
Table 1).
Judging the correlation results, the minimum miscibility pressure is in the range of 153–182 bar, which is within the reservoir pressure range. A detailed CO2 PVT study will be needed if this reservoir will be considered for CO2-EOR, which can become an efficient oil recovery technique. For the current study, where the model is used for evaluating the pilot injection into the aquifer zone, the MMP between the CO2 and reservoir oil was set at 165 bars at 52 °C.
For the sake of reducing the simulation time in the current study, as, again, only the pilot CCS scenarios are to be simulated, the black-oil model representing CO2 through the solvent option is used.
3.5. Geochemistry Effects
As CO
2 is injected into reservoirs, the near-well region is exposed to proportionally huge volumes of CO
2. It is then important to determine that the risk of formation damage is low, e.g., by salt precipitation, hydrate formation, fines migration, bacteria activity, and temperature and pressure cycling [
27,
28,
29].
Among the geochemical effects, two may have a strong impact on the pilot CO2 injection:
Hydrates form in higher pressure, lower temperature, and lower salinity environments. For the 180–200 bar system (high pressure in the vicinity of the injection well) of relatively low salinity, a CO2 bottom hole temperature of at least 15 degrees should prevent hydrate formation. The expected low-rate injection in the pilot phase and geothermal heating as it travels down the well seem to provide a safe operational regime. Hydrate precipitation is therefore considered as a very low, easy to mitigate risk and will not be a part of the reservoir simulation study.
Potential salt precipitation seems to be the major risk factor for well injectivity during the pilot CO
2 injection. The injection of the dry CO
2 phase will evaporate water in water-bearing formations [
30]. The concentration of ions in the water phase may then gradually increase until maximum solubility is reached, and salt precipitation may then occur. The potential of salt precipitation depends on several parameters, e.g., water-phase composition, residual water saturation, flow rate, pressure, and temperature. The risk of permeability reduction by salt precipitation depends on the location of the precipitate in the pore space and thereby on rock properties, fluid compositions, and local flow regimes.
Formation damage by salt precipitation includes three main mechanisms: salt precipitation, migration of salt crystals, and accumulation of crystals at pore throats [
31]. Salt precipitation has been reported to cause pressure build-up and loss of injectivity in CO
2 projects. Studies related to the Ketzin project have reported dry-out radii in the range of 3.8–13 m and maximum halite saturations in the range of 3–80% [
32]. For the Snøhvit project, a dry-out radius of 0.7 m was estimated for one reservoir zone [
33]. In some other CO
2 projects, salt precipitation has been found to completely block perforations and the near-well region, e.g., the Aquistore project [
34]. In the literature, mainly experiments with permeability reductions have been reported (up to 83%), but also some experiments with increases in permeability [
30].
The extension of the dry-out/salt precipitation zone depends on parameters such as brine compositions, rock properties, flow regimes, and time [
30,
35]. Cui, Hu, Ning, Jiang, and Wang [
36] found the extension of the dry-out zone to be large in high-porosity and -permeability formations with not much formation damage, but less extension in low-porosity and -permeability formations with larger formation damage. The dry-out zone can be tens of meters, as reported for CO
2 projects [
32,
33]. Hurter, Labregere, and Berge [
37] reported for a rock of 200 mD a zone of 10 m in 2 years, and Pruess [
38] found the zone to be a few meters for a rock of 33 mD.
A mechanistic simulation was carried out to study salt precipitation near the wellbore. The reservoir salinity was 12,200 mg/L with chloride, and around 26,000 mg/L if all ions are taken together. The near-wellbore reservoir simulation was used to estimate the scale of salt precipitation in this case (assuming 25% residual water saturation, 60 m pay depth, and 30 mD permeability). Maximum salt precipitation reached 10% in the cell containing the well itself. After approximately half a year of injection, the salt precipitation zone stabilized, affecting in total only around 0.6 m around the wellbore (
Figure 19). This study in combination with the literature referenced above were used as references for suggesting salt precipitation potential for the field in focus. The ranges for potential permeability reduction and the size of the near-wellbore area affected by salt precipitation were then assessed as: 10–80% and 0.5–5 m, correspondingly. These ranges were further converted into well skin factors (
Appendix A.2) and applied to the sensitivity studies of CO
2 injection scenarios.
3.6. History Matching of the Reservoir Model
The geological model described in
Section 3.1 was used as the basis for reservoir simulations. The model included the following reservoir properties: matrix porosity and permeability, as well as fracture intensity distributed on the fine geological grid with grid blocks of 10 × 10 × 1 m. These properties were redistributed on an upscaled grid (10 × 10 × 5 m) suitable for reservoir simulations in Eclipse software (version 2020.4) using the black-oil fluid flow model. Aiming at a further reduction of unneeded grid blocks laying in aquifer, out of the hydrocarbon-bearing area, a large part of the resulting aquifer grid-blocks was made inactive and replaced with the Fetkovich analytical aquifer model.
Based on the interpretation of the well, field, and experimental data available, the single-porosity and -permeability approach for reservoir flow simulations has been chosen. The choice was driven by the following arguments (following the studies summarized in the previous sections):
It was assumed that the pore volume was mainly constituted by pores and fracture-associated vugs.
Dual-porosity effects were not interpreted from the analysis of the pressure transient data available (dual-porosity signature in the pressure derivative) and production history (e.g., fast horizontal water breakthrough in the horizontal direction between the injection and production wells).
Effective permeability of the fractured reservoir was estimated from an analysis of the dynamic data available for many wells and distributed throughout the reservoir. The effective permeability estimated was much higher (50–1000 mD, resulting in the flow capacity in
Figure 11) than the values obtained from the core measurements, 0.01–30 mD (
Figure 13), which mainly represent the matrix permeability. In comparison to the core measurements, the dynamic data analysis represents reservoir-scale estimations (no need for upscaling from the lab-to-field level).
The fracture porosity estimation looks like an unattainable task, since the fracture description is limited by fracture density without a possibility to estimate fracture apertures and length.
Based on the arguments above, the series of fit-for-purpose reservoir simulations was carried out within the single-medium concept in the dynamic data analysis and evaluation of the salt precipitation effects described above. These simulations contributed to the full-field reservoir model update.
For the next step, the pore volume and transmissibility multipliers obtained from the geomechanical study described in
Section 3.3 were specified. The resulting first version of the full-field model was then used to condition the matrix permeability distribution to the results of the dynamic data analysis summarized in
Section 3.2. The matrix permeability resulting from geological modeling (
Figure 20) was first conditioned to the fracture density distribution (
Figure 8) and then to the permeability-thickness product obtained for different wells from the dynamic data analysis (
Figure 11). The well-based multipliers were then inter- and extrapolated to the inter-well reservoir volumes using the moving average method available in Petrel.
The resulting permeability distribution was then tested in reproducing the field production history. It should be mentioned that implementing and distributing the well-based permeability multipliers obtained from the dynamic data analysis are tasks complicated by understanding which areas these values should be assigned to and how to inter- and extrapolate these multipliers in the inter-well area of the reservoir. Thus, the radius of investigation from the pressure transient analysis (PTA) was assigned to the multipliers obtained for the wells in the dynamic data analysis. Additional spatial control of the multiplier distribution was applied to control the distribution in the inter-well area.
The updated permeability distribution obtained via conditioning of the permeability (initially conditioned to the fracture density) to the well-based multipliers was tested in history-matching exercises. Here, matching the well pressure history and well pressure drops were given the most attention. Further fine tuning of the multipliers for some wells was carried out to match the well measurements. As an example, the pressure history match for well ZA3 is shown in
Figure 21. This fine tuning has provided some deviations of the resulting permeability-thickness product, if compared to the dynamic data analysis in
Figure 11. At the same time, a reasonable match of the pressure history for all the wells has been achieved. For some wells, additional minor permeability adjustments were carried out to match the observed gas–oil ratios and water-cuts in individual producers. As a result of the conditioning of the permeability distribution to the dynamic data analysis results as well as matching to the production history, the final permeability map was created, as shown in
Figure 22.
The results of the history matching of the full-field reservoir model may be illustrated with the history of the ZA3 well (the discovery and the first production well in the field). Having a long open-hole interval in the oil zone, the gas from the gas cap reached the top part of the open hole increasing the gas–oil ratio (GOR) to a level that caused the production from the well to be terminated. Since 2006, the producer was used as an observation well, allowing occasional (with retrievable gauges) measurements of the static bottom hole pressure (BHP). The pressure measurements were useful in the history-matching process allowing us to adjust initial hydrocarbon volumes and aquifer size and may also be used to evaluate the history-matching results. The comparison of the pressure measurements (circles) and the BHP simulation results (line) displayed in
Figure 21 indicate a reasonable matching of the measurements by the simulation results. Achieving these history-matching results, the reservoir model was further used for the simulation of the pilot CO
2 injection scenarios.
3.7. Simulation of Pilot CO2 Injection
The pilot CO
2 injection scenarios were set up taking into account the safe operating envelope resulting from the geomechanical evaluations described in
Section 3.4. The highest-risk scenario of cold CO
2 injection at 15 °C was assumed, resulting in natural fracture opening at 224 bar and induced fracturing pressure at 267 bar (
Figure 17), which was considered as the maximum injection BHP in the simulations. The impact of geochemical effects related to potential salt precipitation in the near-wellbore area was evaluated via sensitivity runs for the well skin factor following
Table A1.
The solvent model, which is a four-component extension of the Eclipse black-oil model, was used to introduce CO2 properties as the fourth reservoir fluid in addition to gas, oil, and water. The main scenario of the pilot CO2 injection was considered with an injection into the ZA7 well, penetrating water zone. The pilot injection scenarios assumed the commencement of CO2 injection without preceding gas cap depletion, where injection started during the current reservoir conditions. An alternative scenario of gas cap depletion following CO2 injection may also be considered, but it is outside of the scope of this study.
The legislation of the Czech Republic allows for a cumulative injected volume at a maximum of 100 thousand tons of CO2 for a pilot injection. Following this restriction, the pilot injection volumes were chosen as the mass injection rate of 44 thousand tons per year during nineteen months with 70 thousand tons injected in total.
One of the main advantages of commencing the CO2 injection in the current reservoir conditions (before gas cap depletion) is that the reservoir pressure remains sufficiently high, avoiding the Joule–Thomson cooling effect observed during injections at low reservoir pressures. Another benefit here is CO2 injected and flowing inside the reservoir in the supercritical phase.
The ZA7 well was chosen as the CO2 injector profiting from the fact that the well is currently being used for water injection. The well was recently re-completed with fiberglass tubing, which makes it a perfect candidate for CO2 injection, without significant additional costs for converting it into a CO2 injector. The nearby ZA3 well is currently used as an observation well and therefore may be further used for reservoir monitoring during the pilot CO2 injection. Well ZA7 penetrates the aquifer part of the field and CO2 is therefore injected into the water zone.
Following the main CO
2 pilot injection design described above, the injection with a mass rate of 120 tons per day during the pilot injection period within 583 days (with 70 thousand tons cumulatively injected) was simulated. As the injection rate is relatively low, the calculated BHP in the injector increased during the pilot period only by 6 bars (from 137 to 143 bar), as can be observed in
Figure 23a.
The corresponding increase in the average reservoir pressure is shown in
Figure 23b in comparison to the pressure depletion from 174 to 121 bar during the production history. The simulation results predict a minor reservoir pressure increase of 9 bar (from 121 to 130 bar) during the pilot injection.
The injected CO
2 has a lower density than formation water and oil, but higher than gas in the gas cap at the current reservoir pressure and temperature. Consequently, the injected CO
2 is first accumulated around the ZA7 injection well, forming a small CO
2 plume, starts to migrate throughout the formation structure (oil zone) and segregated by gravity at the top of the oil zone and bottom of the gas cap, as illustrated in
Figure 24.
Additional simulations were carried out to quantify uncertainties associated with possible salt precipitation in the main pilot injection scenario. As discussed in
Section 3.5, salt precipitation may cause permeability reduction in the near-wellbore area of a certain radius, which can be modeled by increasing the skin value in the injection well following
Appendix A.2 in
Appendix A. The sensitivity was assessed for the permeability, which reduced by 10 and 80%, and the radius of the near-wellbore area with the reduced permeability varying from 0.5 to 5 m. These ranges resulted in the skin values of 0.21 (10%, 0.5 m; this was ignored since is very close to zero), 0.46 (10%, 5 m), 7.43 (80%, 0.5 m), and 16.64 (80%, 5 m); see
Appendix A.2. The pilot simulation described above assumed a zero skin value and was used as the reference case for skin sensitivity. The skin sensitivity of the pilot injection scenario is shown in
Figure 23a, and demonstrates about 6 bar of additional pressure drop due to skin in the most risky scenario with a skin value of 16.64. So, the presence of skin may double the BHP build-up during the pilot injection (achieving 148 bar), although the BHP remains far from the natural fracture opening pressure (224 bar).
As a final step, the potential CO
2 injection capacity of the reservoir assuming an injection at the maximum pressure of 267 bar corresponding to the induced fracturing pressure following the geomechanical evaluations for the temperature of 15 °C (
Figure 17) was estimated. Here, since the well BHP may overcome the fracture opening pressure of 224 bar, the effect of fracture opening was also studied by applying two permeability multipliers: accounting and not accounting for the fracture opening (
Figure 18). In addition, the well skin sensitivity (due to salt precipitation) was studied similarly to the simulations of the pilot injection above.
The simulation results in
Figure 25a show that the CO
2 injection rate is significantly higher for the cases of low or no skin (0 and 0.46), since the reservoir pressure in the near-wellbore area is close to BHP (267 bar), which is much higher than the fracture opening pressure. This causes high pressure in the near-wellbore area and opening natural fractures. In the cases with high skin (7.43 and 16.64), a high well-reservoir pressure drop is established with the pressure in the near-wellbore area with exceeding the fracture opening pressure, only after some period of time (about half a year after the start of the injection for the case of a skin value of 7.43). This is an interesting interplaying effect between fracture opening and skin effects that should be accounted for in further evaluations of large-scale injection scenarios. The average reservoir pressure dynamics for the sensitivity runs are illustrated in
Figure 25b. The total CO
2 storage capacity in all the scenarios with injection at induced fracturing pressures may be estimated as around 500 million m
3 or around 900 thousand tons (
Figure 25c).