Submitted:
17 February 2024
Posted:
20 February 2024
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Abstract
Keywords:
1. Introduction
2. Mechanisms and process of CO2-EOR
3. Summary of machine learning approaches
4. Application of ML in CO2-EOR
4.1. Minimum miscibility pressure (MMP)
- a)
- experimental methods such as slim-tube tests (Yellig & Metcalfe, 1980), rising-bubble apparatus (Christiansen & Haines, 1987), vanishing interfacial tension (Rao & Lee, 2002);
- b)
- empirical correlations (Alston et al., 1985; Orr & Jensen, 1984; Shokir, 2007; Yellig & Metcalfe, 1980) and computational techniques such as single mixing-cell and multiple mixing-cell approaches (Ahmadi & Johns, 2011).

4.2. Water-alternating-gas (WAG)
4.3. Well placement optimization (WPO)
| Authors | Methods | Dataset | Train/Test/Validate | Objectives | Inputs | Results | Evaluation | Limitations | Rating* |
|---|---|---|---|---|---|---|---|---|---|
| Hosseinzadeh Helaleh & Alizadeh (2016) | SVM (ACO, GA, PSO) | 200 | 80% train + 20% test | Fractional oil recovery | RLC, RLD, NgAO, NgGO, MSWAG, NC, SGR, NPe, NSCon, NB, Nα, Nσ, λ*Dx, Nn, He | ACO has high accuracy and low computational time compared to ANN, GA, and PSO. | Evaluate with both experiments and simulations. Limited to a similar geological model. | Only has SVM model. | 8 |
| Le Van & Chon (2017) | ANN | 223 (simulation) | 45% train + 20% test + 35% validation | Oil recovery factor, oil rate, GOR, accumulative CO2 production, net CO2 storage | Swi, kv/kh, WAG ratio, duration of each cycle | ANN models can support numerical simulation of CO2-EOR projects. WAG ratio less than 1.5 is best. | Evaluated multiple objectives but only limited to ANN. | Only have simulation results as trained data. | 8 |
| Van & Chon (2018) | ANN | 263 (simulation) | 50% train + 20% test + 30% validation | Oil recovery + net CO2 storage + cumulative gaseous CO2 production | Kv/Kh, WAG ratio, Sw, well distance between each injector, T | ANN can help estimate oil recovery and CO2 storage. 25 injection cycle is best. | Evaluate different WAG ratios but limited to ANN models only. | Only have simulation results as trained data. | 7 |
| Mohagheghian et al. (2018) | GA, PSO | 2000 (simulation) | NA | NPV + incremental recovery factor | Water and gas injection rates, BHP of producers, cycle ratio, cycle time, injected gas composition, total WAG period. | PSO is capable of optimizing WAG variables and projects at field scale. | First used GA in WAG at field scale. Evaluated with three case studies. Limited to specific geological models. | Only GA and PSO are evaluated. Specific to E-segment. | 9 |
| Nwachukwu, Jeong, Sun, et al. (2018) | XGBoost, MADS | 1000 (simulation) | 50% train + 50% test | Oil/water/gas production rates, well locations, NPV | Well x-coordinates, well y-coordinates, water/gas injection rates, well block ϕ/k, well block Swi | The new model combined XGBoost and MADS provided high accuracy. | Demonstrated with a case study in which underlying geology is uncertain. Limited to one model. | Only XGBoost is employed. | 8 |
| Nait Amar et al. (2018) | ANN/GA, ACO | 85 | 88% train + 12% test | Field oil production total | Gas/water injection rates, gas/water injection half-cycle, WAG ratio, and slug size. | Both GA and ACO are highly effective in the optimization of the WAG process. | Demonstrated the application of a time-dependent proxy model for the WAG process. Without further application of the case study. | Restricted to specific geological models. Limited simulation runs | 8 |
| Belazreg et al. (2019) | Regression, GDMH | 4290 | 70% train + 30% test | Incremental recovery factor | kh, kv, API, gas gravity, water viscosity, solution GOR, WAG ratio, WAG cycle, land coefficient, reservoir pressure, PV of injected water, PV of injected gas. | GMDH performed better in selecting effective input parameters and optimizing the model structure. | Novel approach but didn’t apply real field WAG pilot data to validate. | Limited to two ML methods. | 8 |
| Jaber et al. (2019) | CCD | 81 | NA | Oil recovery | k, ϕ, kv/kh, cyclic length, BHP, WAG ratio, CO2 slug size | The new proxy model can predict oil recovery. The optimum WAG ratio is 1.5. | Developed a new proxy model based on CCD, But limited to one model. | Limited data points and only from simulation runs. | 7 |
| Menad & Noureddine (2019) | MLP (LMA, BR, SCG) + NSGA-II | From 2010 to 2018 | NA | FOPR, FWPR | Time, FWIR, FGIR, the value of the needed parameter at the previous time step | MLP-LMA has the highest accuracy and lowest computation time. | Developed a dynamic proxy model for multiple objectives. But limited to one geological model. | The database was generated based on multiple runs of the simulation. | 8 |
| Nait Amar & Zeraibi (2020) | SVR, GA | 75 | NA | Field oil production total | Injection rates of water and gas, half-cycle injection time, WAG ratio, slug size, initialization time of the process | SVR-GA provides high accuracy and reasonable CPU time. | Established a dynamic proxy model based on SVR-GA, but no comparison with other algorithms. | Limited data points and only one model evaluated. | 7 |
| Yousef et al. (2020) | ANN | 8 years * 37 wells | 85% train + 15% test | Oil/gas/water production rate, GOR, infill well location | Well trajectory data, well logs, seismic data, production and injection history, reservoir pressure, choke opening, and WHP history. | Implementing ANNfor top-downmodeling can predictreservoir performanceunder WAG. | Can predict the reservoir performance 3 months ahead. But simplify the data gathering, modeling, and validation process. | Unknown about specific input data. No comparison with other models or field case studies. | 6 |
| Belazreg & Mahmood (2020) | GDMH | 177 | 70% train + 30% test | Incremental oil recovery factor | Rock type, WAG process type, reservoir horizontal permeability, API, oil viscosity, reservoir pressure and temperature, and hydrocarbon pore volume of injected gas. | GDMH models can predict three WAG incremental recovery factors: sandstone immiscible gas injection, sandstone miscible gas injection, and carbonate miscible gas injection | Proved GDMH can model the WAG process and has good potential. More data and validation are needed to improve model robustness and applicability. | Limited published WAG pilot data. | 8 |
| You et al. (2020) | ANN | 820 | 80% train + 10% test + 10% validation | Oil recovery, CO2 storage, and project NPV | Water injection time, CO2 injection time, producer BHP, water injection rate. | The ANN proxy model can help improve the prediction performance. | Could handle two or three objectives very well when a limited number of control parameters | Only suitable for limited input parameters. | 8 |
| You et al. (2021) | Gaussian SVR - PSO | 217 | NA | Hydrocarbon recovery + CO2 sequestration volume + NPV | FOPR*2, gas cycle*5, water cycle *5 | The proposed method can optimize the WAG process with high accuracy. | Nice sensitivity studies of CO2 price and oil price on NPV. Limited comparison with other ML models. | Restricted to specific geological models. | 8 |
| Enab & Ertekin (2021) | ANN | 2000 | 80% train + 10% test + 10% validation | Production prediction, production schemes design, history matching | 25 inputs including reservoir rock characteristics, initial conditions, oil composition, well design parameters, and injection strategy parameters. | ANN provides a faster prediction for fish-bone structure in low permeability reservoirs. | Nice project design and economic analysis, but limited to ANN model only. | Limitations wereimposed by defining the range of each variable. | 8 |
| Afzali et al. (2021) | GEP | 96 | 67% train + 33% test | Recovery factor | Oil viscosity, gas/water injection rates, k, PVI, number of cycles | The developed model is successful when compared with experimental results. | Novelty in using GEP. The dataset is from mathematical correlation. | Limited and less supportive dataset. | 8 |
| Lv et al. (2021) | ANN-PSO | 2100 | 70% train + 15% test + 15% validation | Oil production | So, Pi, k, ϕ, h, Pwf, water injection rate, water cut before gas flooding, gas injection rate, water injection volume, cycle time, water injection time, production rate, grid size | ANN-PSO provides a good model for parameter optimization of CO2 WAG-EOR. | Routine procedures, not too much novelty in applying ANN-PSO. | No comparison with other ML models. | 7 |
| Nait Amar et al. (2021) | MLP-LM, RBFNN-ACO/GWO | 82 | 88% train + 12% test | Field oil production total | Water/gas injection rates, injection half-cycle, downtime, WAG ratio, gas slug size | MLP-LMA is best. The proxy model can significantly reduce simulation time and conserve high accuracy. | The application of GWO is novel. Limited runs and may have overfitting problems. | Water cut is limited to 50%. Reservoir pressure must be higher than MMP. | 8 |
| Junyu et al., (2021) | Gaussian-SVR | 1400 | NA | Cumulative oil production and cumulative CO2 storage. | Water/gas cycle, producer BHP, water injection rate, etc. (91 variables in total) | Gaussian-SVR performs best. | Showed the possibility to design a CO2-WAGproject using as many inputs as possible. | Given the large number of input parameters, the dataset may not be large enough. | 7 |
| Sun et al. (2021) | SVR, MLNN, RSM | 600 | 83% train + 17% test | Oil production, CO2 storage, NPV. | Duration of CO2 and water injection cycles, water injection rate, production well specifications, oil price, CO2 price, etc. (62 parameters) | The MLNN model can handle problems with large input and output dimensions. | Compared three different methods. But only suitable for specific geological models. | The average reservoir pressure must be between 3700 – 5400 psi. | 8 |
| Huang et al. (2021) | LSTM | 5404 | 90% train + 10% test | Oil production, GOR, water cut | Daily liquid rate, daily oil/gas/water rate, GIR, WIR, reservoir pressure, WHFP, choke size of producers. | The calculation time of LSTM is 864% less than the simulation, while the prediction error of the LSTM method is 261% less than the simulation. | The model is based on real reservoir data over 15 years. But limited to one ML model. | Only one ML model is considered. No comparison with other models. | 7 |
| H. Li et al. (2022) | RF | 216 | 70% train + 30% test | Cumulative oil production, CO2 storage amount, CO2 storage efficiency | CO2-WAG period, CO2 injection rate, water-gas ratio, reservoir properties, oil properties, depth, layer thickness, Soi, well operation | CO2-WAG cycle time has a slight influence on oil production. Random forest can predict oil production and CO2 storage. | Proved RF has high computation efficiency and accuracy in CO2-WAG projects. But no comparison of different ML models. | Small dataset and only one ML model is studied. | 7 |
| Andersen et al. (2022) | LSSVM – PSO/GA/GWO/GSA | 2500 | 70% train + 15% test + 15% validation | Oil recovery factor | Water-oil and gas-oil mobility ratios, water-oil and gas-oil gravity numbers, reservoir heterogeneity factor, two hysteresis parameters, and water fraction. | LSSVM with GWO or PSO performed better than GA or GSA. | Very detailed and thorough study. The dataset is relatively large. Some limitations of input parameters. | Several important parameters were not varied much. | 9 |
| Singh et al. (2023) | DNN - GA | 2200 | 70/80% train + 30/20% test | Maximize oil recovery | Water injection rates, gas-to-water ratio, slug size. | DNN-GA workflow can identify improved WAG parameters over the baseline recovery, with incremental increases of 0.5-2%. | Presents a novel workflow for WAG optimization using ML. Requires a large number of simulation runs (2200 here) to initially train DNN. | Limited to optimizing WAG parameters. | 7 |
| Asante et al. (2023) | LSTM | 2345*3 | 80% train + 20% test | Oil production rate, oil recovery factor | Bottom-hole pressure at injector and producer, water and gas injection volumes, WAG cycle. | LSTM can model complex time-series data without the use of the geological model. | Shows the ability of LSTM to perform time series analysis. But the input parameters are restricted. | Requires large amounts of quality field data. | 7 |
| Matthew et al. (2023) | ANN-NSGA-II | 68 + 97 | NA | Maximize oil produced and CO2 storage | Water and gas injection rate, half-cycle length, time step. | The developed proxy model can predict both simple and complex models. | Developed a dynamic proxy model for multiple objectives. But the dataset size is limited. | Limited simulation runs. Has a high possibility of overfitting. | 7 |
| Authors | Methods | Dataset | Train/Test/Validate | Objectives | Inputs | Results | Evaluation | Limitations | Rating* |
|---|---|---|---|---|---|---|---|---|---|
| Nwachukwu et al. (2018) | XGBoost | 200, 500, 1000 | NA | Total profit, cumulative oil/gas produced, net CO2 stored | Well-to-well pairwise connectivity, injector block k and ϕ, initial injector block saturations | Quick evaluation of well placement using well-to-well connectivity was successful with 1000 simulation runs and R2 = 0.92. | No co-optimization of oil recovery and CO2 storage, only ML proxy usage. | The dataset is from simulation runs. Only suitable for one geological model. | 8 |
| Selveindran et al. (2021) | AdaBoost, RF, ANN | 3000, 2000, 1000 | 70% train + 30% test | Incremental oil production | K, ϕ, PV, initial fluid saturation, pressure, time of flight, well-to-well distances, distance to the injector, injection rate, and injection depth. | Stacked learner is better than an individual learner. ML helps rapidly identify the areas that are optimal for injection. | Detailed and comprehensive analysis, including posterior sampling. | Heavily rely on the geological model. | 8 |
4.4. Oil production/recovery factor
4.5. Multi-objective optimization
| Authors | Methods | Dataset | Train/Test/Validate | Objectives | Inputs | Results | Evaluation | Limitations | Rating* |
|---|---|---|---|---|---|---|---|---|---|
| Ahmadi et al. (2018) | LSSVM | 46 | 80% train + 20% test | Oil recovery factor | BHP of injection well, CO2 injection rate, CO2 injection concentration, BHP of production well, oil production rate | The hybridization of LSSVM and BBD is statistically correct for predicting RF. | Provided the possibility of using ML and comparing it with commercial software. But limited dataset. | Small dataset and only suitable for similar oil reservoirs. Only valid for the same input parameters range. | 7 |
| Chen & Pawar (2019) | MARS, SVR, RF | 500, 250, 100 | NA | Recovery factor | Thickness, depth, k, Sor, CO2 injection rate, BHP of production well | MARS has the best performance. | Applied to 5 fields in Permian Basin and had good matches. Heavily relies on a base model and may not fully represent diverse ROZs. | Significant assumptions are made regarding uncertain parameters like residual oil saturation. | 8 |
| Karacan (2020) | FL | 24 | 83% train + 17% test | Recovery factor | Lithology, API, ϕ, k, HCPV, depth, net pay, Pi, well spacing, Sorw | FL provided a reasonably accurate prediction. | Though a small dataset, but provides the possibility of using ML in recovery factor prediction. | Too difficult to draw statistical conclusions from such a small dataset. | 7 |
| Iskandar & Kurihara (2022) | AR, MLP, LSVM | 3653 * 8 wells | 40% train + 20% test + 40% validation | Oil, gas, and water production | ϕ, k, formation thickness, BHP, flow capacity, storage capacity | The AR model is best, with long and consistent forecast horizons across wells. LSTM performs well but has shorter forecast horizons. MLP has high variability and short forecast horizons. | First time series forecasting study. No model updating/retraining over time. Overall, it is a solid study. | Limited hyperparameter tuning is done. Only three models were tested. | 9 |
4.6. PVT Properties
4.7. CO2-foam flooding
5. Benefits and limitations of ML
6. Conclusions
- Our literature review showed that most reports on model performance indicators are limited to the size of the data bank, making it difficult to accurately assess the quality of the model over time or track its drift with new data.
- Regarding validation and verification, the CO2-EOR has many reliable, dependable, and well-established techniques for verification and validation procedures for ML models. The research highlights several issues with current machine learning models, including model scalability, validation and verification deficiencies, and an absence of published data regarding the establishment costs of ML models.
- Most CO2-EOR research focused on MMP predictions and WAG design. The applications in recovery factor, well placement optimization, and PVT properties are limited.
- We also found that ANN is the most employed ML algorithm, and GA is the most popular optimization algorithm based on 101 reviewed papers. ANN has been proven to be flexible enough to be implemented to build intelligent proxies.
- ML algorithms can greatly reduce the computational cost and time to perform compositional simulation runs. However, ML applications for well placement optimization in CO2-EOR are very limited.
- The reliability of coupled ML-metaheuristic paradigms based on reservoir simulation results needs further investigation.
Nomenclature
| AARD | Average absolute relative deviation |
| AARE | Average absolute relative error |
| ABC | Artificial bee colony |
| ACO | Ant colony optimization |
| ACE | Alternating conditional expectation |
| AR | Auto-regressive |
| ANN | Artificial Neural Network |
| ANFIS | Adaptive neuro-fuzzy inference system |
| BA | Bee algorithm |
| BOA | Bayesian optimization algorithm |
| BPNN | Backpropagation algorithm neural network |
| BR | Bayesian regularization |
| CatBoost | Categorical boosting |
| CCD | Central composite design |
| CFNN | Cascade forward neural network |
| CGAN | Conditional generative adversarial network |
| CM | Committee machine |
| CNN | Convolutional neural network |
| COA | Cuckoo optimization algorithm |
| CSO | Cuckoo search optimization |
| DA | Dragonfly algorithm |
| DBN | Deep belief network |
| DE | Differential evolution |
| DNN | Dense neural network |
| ERT | Extremely randomized trees |
| FCNN | Fully connected neural network |
| FGIR | Field gas injection rate |
| FL | Fuzzy logic |
| FN | Functional network |
| GA | Genetic algorithm |
| GB | Gradient boosting |
| GBDT | Gradient boosting decision tree |
| GBM | Gradient boost method |
| GEP | Gene expression programming |
| GFA | Genetic function approximation |
| GIR | Gas injection rate |
| GMDH | Group method of data handling |
| GP | Genetic programming |
| GPR | Gaussian process regression |
| GRNN | Generalized regression neural network |
| GSA | Gravitational search algorithm |
| GWO | Grey wolf optimization |
| He | Hurst exponent |
| HPSO | Hybrid particle swarm optimization |
| ICA | Imperialist competitive algorithm |
| KXGB | Knowledge-based XGB |
| LGBM | light gradient boosting machine |
| LM | Levenberg – Marquardt |
| LR | Lasso regression |
| LSSVM | Least-squares support vector machine |
| LSTM | Long short-term memory |
| MADS | Mesh adaptive direct search |
| MARS | Multivariate Adaptive Regression Splines |
| MASRD | Mean absolute symmetric relative deviation |
| MEA | Mind evolutionary algorithm |
| MF | Membership function |
| MKF | Mixed kernels function |
| MLP | Multi-layer perceptron |
| MLR | Multiple linear regression |
| MLNN | Multi-layer neural networks |
| MOPSO | Multi-objective particle swarm optimization |
| MSE | Mean squared error |
| NNA | Neural network analysis |
| NPV | Net present value |
| NSGA-II | Non-dominated sorting genetic algorithm version II |
| PLS | Partial least squares |
| POLY | Polynomial function |
| PSO | Particle swarm optimization |
| RBFN | Radial-based function networks |
| RFFI | Random forest feature importance |
| RR | Ridge regression |
| RSM | Response surface models |
| SBFS | Sequential backward floating selection |
| SBS | Sequential backward selection |
| SCG | Scaled conjugate gradient |
| SFS | Sequential forward selection |
| SFFS | Sequential forward floating selection |
| SGB | Stochastic gradient boosting |
| SGR | Solution gas ratio |
| SHAP | Shapley Additive explanations |
| SVR | Support vector regression |
| SVM | Support vector machine |
| TLBO | Teaching learning-based optimization |
| TPVT | Total pore volume tested |
| WIR | Water injection rate |
| WHFP | Well head flow pressure |
| XGBoost | Extreme gradient boosting |
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| Authors | Methods | Dataset | Train/Test/Validate | Inputs | Results | Evaluation | Limitations | Rating* |
|---|---|---|---|---|---|---|---|---|
| Huang et al. (2003) | ANN | N/A | N/A | Pure CO2 (TR, xvol, MWC5+, xint), impure CO2 (yH2S, yN2, yCH4, ySO2→Fimp) | ANN can predict MMP. | First applied ANN. ANN is better than other statistical models. | Need to separate pure CO2 and impure CO2. | 7 |
| Emera & Sarma (2005) | GA | N/A | N/A | TR, MWC5+, xvol/(yC1 + yH2S + yCO2 + yN2 + yC2-C4). | GA is best for predicting MMP and impurity factors. | First used GA. Limited input parameters (only 3 variables). | Pure CO2. MWC7+ only up to 268. | 7 |
| Dehghani et al. (2006) | GA | 55 | 80% train + 20% test | TR, TC, MWC5+, xvol/xint. | GA is better than conventional methods. | Can predict pure and impure CO2. But limited input parameters and data points. | Limited input parameters and data points. | 6 |
| Shokir, (2007) | ACE | 45 | 50% train+ 50% test | TR, MWC5+, yCO2, yH2S, yN2, yC1, yC2-C4, xC1+N2, xint | Can predict relatively accurate MMP for pure and impure CO2. | Can predict pure and impure CO2. But very limited data points. It may have overfitting. | valid only for C1, N2, H2S, and C2–C4 contents in the injected CO2 stream. | 6 |
| Dehghani et al. (2008) | ANN-GA | 46 | N/A | TR, MWC5+, yCO2, yH2S, yN2, yC1, yC2-C4, xC1+N2, xint | GA-ANN is better than Shokir (2007), Emera and Sarma (2005). | It can be applied to both CO2 and natural gas streams. | Limited data points and only ANN architecture is tested. | 6 |
| Nezhad et al. (2011) | ANN | 179 | N/A | TR, xvol, MWC5+, yCO2, yvolatile, yintermediate | ANN is acceptable | Acceptable data points but not detailed explanations. | Local minima or overfitting | 8 |
| Shokrollahi et al. (2013) | LSSVM | 147 | 80% train + 10% test + 10% validate | TR, xvol, MWC5+, yCO2, yC1, yH2S, yN2, yC2-C5 | First applied LSSVM. | It can be used for both pure and impure CO2. Also applied outlier analysis | Valid only for the impurity contents of C1, N2, H2S, and C2-C5. | 8 |
| Tatar et al. (2013) | RBFN | 147 | 80% train + 20% test | TR, MWC5+, yCO2, yH2S, yN2, yC1, yC2-C5, (xC1 + xN2)/(xC2-C4+ xH2S + xCO2) | Better than Emera and Sarma’s model. | Compared with almost all available empirical correlations. | Limited data points | 8 |
| Zendehboudi et al. (2013) | ANN-PSO | 350 | 71% train + 29% test | TR, xvol, MWC5+, yCO2, yC1, yH2S, yN2, yC2-C4 | ANN-PSO is best. | Though it has large datasets, but only suitable for fixed input parameters. | Only valid for specific conditions | 8 |
| Chen et al. (2013) | ANN | 83 | 70% train + 30% test | TR, MWC5+, xvol, xint, yCO2, yH2S, yC1, and yN2 | ANN provides the least errors. | May have overfitting. | Small datasets | 7 |
| Asoodeh et al. (2014) | CM (NN-SVR) | 55 | N/A | TR, MWC5+, xvol/xint, yC2-C4, yCO2, yH2S, yC1, and yN2 | CM is better than NN and SVR. | Limited data points and may have overfitting. | Small datasets | 6 |
| Rezaei et al. (2013) | GP | 43 | N/A | TR, MWC5+, xvol/xint | GP provides the best estimation. | Limited data points and may have overfitting. | Small datasets and only consider pure CO2. | 6 |
| Chen et al. (2014) | GA-BPNN | 85 | 75% train + 25% test | TR, MWC7+, xvol, xC5-C6, yCO2, yH2S, yN2, yC1, yC2-C4, xint | Both pure and impure CO2, better than other correlations. | It can be applied to both pure and impure CO2 but may have overfitting. | Limited data points.GA is time-consuming. | 7 |
| Ahmadi & Ebadi (2014) | FL | 59 | 93% train + 7% test | TR, MWC5+, xvol/xint, TC | The curve shape membership function has the lowest error. | Limited data points and a high possibility of overfitting. | Only four experimental results for testing. | 6 |
| Sayyad et al. (2014) | ANN-PSO | 38 | N/A | TR, xvol, MWC5+, yCO2, yH2S, yC1, yN2, yC2-C5 | Better than Emera and Sarma, Shokir. | Only valid for fixed inputs | Limited data points | 6 |
| Zargar et al. (2015) | GRNN | N/A | N/A | TR, MWC5+, xvol/xint, yC2-C4, yCO2, yH2S, yC1, and yN2. | GRNN is an efficient computational structure. GA reduces the runs of GRNNs. | Though compared with most known correlations, but unknown about the data source. | Need more information about the treatment of data. | 6 |
| Kamari et al. (2015) | GEP | 135 | 80% train + 10% test + 10% validate | TR, MWC5+, xvol/xint, xC2-C4, yCO2, yH2S, yC1, yN2. | GEP provides better prediction | First use GEP, compared with correlations. | AARD is a little high, at 10%. | 8 |
| Bian et al. (2016) | SVR-GA | 150 | 67% train + 23% test83% train + 17% test | TR, MWC5+, xvol, yCO2, yH2S, yC1, yN2. | Better than other empirical correlations | Can be used for pure and impure CO2 and low AARD. | Separate pure and impure CO2. | 9 |
| Hemmati-Sarapardeh et al. (2016) | MLP | 147 | 70% train + 15% test + 15% validate | TR, TC, MWC5+, xvol/xint | Can predict both pure and impure CO2. | Simple and reliable. | Treatment of inputs may be too simple. | 8 |
| Zhong & Carr (2016) | MKF-SVM | 147 | 90% train + 10% test | TR, TC, MWC5+, xvol/xint | The mixed kernel provides better performance. | Treatment of inputs may be too simple. | Did not consider the effect of N2, H2S. | 8 |
| Fathinasab & Ayatollahi (2016) | GP | 270 | 80% train + 20% test | TR, Tcm, MWC5+, xvol/xint | GP provides the best prediction. | Relatively large datasets but may simplify the inputs. | AARE is a little high (11.76%). | 7 |
| Alomair & Garrouch (2016) | GRNN | 113 | 80% train + 20% test | TR, MWC5+, MWC7+, xC1, xC2, xC3, xC4, xC5, xC6, xC7+, xCO2, xH2S, xN2. | GRNN is better than five empirical correlations | Too many inputs and no further comparison between GRNN and other ML methods. | Does not consider the purity of CO2. | 7 |
| Karkevandi-Talkhooncheh et al. (2017) | ANFIS | 270 | 80% train + 20% test | TR, TC, MWC5+, xvol, xint | ANFIS-PSO is the best among the five optimization methods. | Very comprehensive comparison with available models and different optimizations. | Further applicability may be needed. | 9 |
| Ahmadi et al. (2017) | GEP | N/A | N/A | TR, Tcm, MWC5+, xvol/xint | GEP is better than traditional correlations. | Unknown about datasets. | Further validation may be needed. | 6 |
| Karkevandi-Talkhooncheh et al. (2018) | RBF-GA/ PSO/ICA/ACO/DE | 270 | 80% train + 20% test | TR, MWC5+, xvol, xC2-C4, yCO2, yH2S, yC1, yN2. | ICA-RBF is best | Comparable large datasets. Five algorithms were applied. | Further applicability may be needed. | 9 |
| Tarybakhsh et al. (2018) | SVR-GA, MLP, RBF, GRNN | 135 | 92.5% train + 7.5% test | TR, MWC2-C6 (OIL), MWC7+, SGC7+, MWC2-C6 (GAS), yCO2, yH2S, yC1, yN2. | SVT-GA is best. | Too many input parameters may cause a high possibility of overfitting. | The R2 is as high as 0.999. Too perfect to be reliable. | 6 |
| Dong et al. (2019) | ANN | 122 | 82% train + 18% test | H2S, CO2, N2, C1, C2… C36+ | ANN can be used to predict MMP. | Too many inputs. No dominant input selection. | Input variables were assumed based on theavailability of data. | 7 |
| Hamdi & Chenxi (2019) | ANFIS | 48 | 73% train + 27% test | TR, MWC5+, xvol, xint | Gaussian MF is the best among the five MFs. ANFIS is better than ANN. | Though applied five MF but limited data points. | Limited data points and does not consider the existence of CO2. | 6 |
| Khan et al. (2019) | ANN, FN, SVM | 51 | 70% train + 30% test | TR, MWC7+, xC1, xC2-C6, MWC2+, xC2 | ANN is best | Compared three methods but input parameters are overlapping. | Limited data points and does not consider the existence of CO2. | 6 |
| Choubineh et al. (2019) | ANN | 251 | 75% train + 10% test + 15% validate | TR, MWC5+, xvol/xint, SG | ANN is best compared with empirical correlations | Relatively large dataset. Use gas SG instead. | Further applicability may be needed. | 8 |
| Li et al. (2019) | NNA, GFA, MLR, PLS | 136 | N/A | TR, TC, MWC5+, xvol/xint, yC2-C5, yCO2, yH2S, yC1, yN2. | ANN is best among both empirical and other algorithms. | Unclear about how to split the data. | Further applicability may be needed. | 8 |
| Hassan et al. (2019) | ANN, RBF, GRNN, FL | 100 | 70% train + 30% test | TR, MWC7+, xC2-C6 | RBF provides the highest accuracy. | Only three input parameters may simplify the model. | Does not consider the purity of CO2 and the limited dataset. | 7 |
| Sinha et al. (2020) | Linear SVM/KNN/RF/ANN | N/A | 67% train + 33% test | TR, MWC7+, MWOil, xC1, xC2, xC3, xC4, xC5, xC6, xC7+, xCO2, xH2S, and xN2. | Modified correlation with linear SVR and hybrid method with RF is best. | Only need oil composition and TR. Does not consider the purity of CO2. | MMP range 1000 - 4900 pis. | 7 |
| Nait Amar & Zeraibi (2020) | SVR-ABC | 201 | 87% train + 13% test | TR, TC, MWC5+, xvol/xint, xC2-C4 | SVR-ABC is better SVR-TE | The choice of inputs is limited | Limited comparison. | 8 |
| Dargahi-Zarandi et al. (2020) | AdaBoost SVR, GDMH, MLP | 270 | 67% train + 33% test | TR, TC, MWC5+, xvol, xC2-C4, yCO2, yH2S, yC1, yN2. | AdaBoost SVR is best. | Create a 3-D plot for better visualization. | Further applicability was limited | 9 |
| Tian et al. (2020) | BP-NN (GA, MEA, PSO, ABC, DA) | 152 | 80% train + 20% test | TR, MWC5+, xC1, xC2, xC3, xC4, xC5, xC6, xC7+, yCO2, yH2S, yN2. | DA-BP has the highest accuracy. | Compared with empirical correlations and GA-SVR. | Too many input parameters may have overfitting. | 8 |
| Ekechukwu et al. (2020) | GPR | 137 | 90% train + 10% test | TR, TC, MWC5+, xvol/xint | GPR has higher accuracy than other models. | Very comprehensive comparison. A larger dataset may be better. | Further validation with experiments may be needed. | 8 |
| Saeedi Dehaghani & Soleimani (2020) | SGB, ANN, ANN-PSO, ANN-TLBO | 144 | 75% train + 25% test | TR, MWC5+, xvol, xint, yCO2, yC1, yint, yN2. | PSO and TLBO can help improve the accuracy of the ANN model. SGB is better than ANN. | First applied SGB. Maybe compared with other optimization methods will be better. | Further validation with experiments may be needed. | 8 |
| Dong et al. (2020) | FCNN | 122 | 82% train + 18% test | xCO2, xH2S, xN2, xC1, xC2,xC3, xC4, xC5, xC6,…,xC36+. | L2 regularization and Dropout can help reduce overfitting. | Alleviate overfitting but small datasets. | Small datasets. | 7 |
| Chen et al. (2021) | SVM | 147 | 80% train + 20% test | TR, MWC7+, xvol, xC2-C4, xC5-C6, yCO2, yHC, yC1, and yN2. | POLY kernel is more accurate. MWC7+ and xC5-C6 should not be considered. | Very complete and comprehensive. Includes optimization and evaluation. | More persuasive with a large dataset. | 9 |
| Ghiasi et al. (2021) | ANFIS, AdaBoost-CART | N/A | 90% train + 10% test | TR, TC, MWC5+, xvol/xint, yCO2, yH2S, yC1-C5, and yN2 | The novel AdaBoost-The CART model is the most reliable. | The size of the dataset is unknown. First one to use AdaBoost. | May have overfitting and validation is not strong. | 7 |
| Chemmakh et al. (2021) | ANN, SVR-GA | 147 (pure CO2), 200 (impure CO2) | NA | TR, TC, MWC5+, xvol/xint | ANN and SVR-GA are reliable to use. | The novelty of work is not clear. | Only compared with empirical correlations. | 7 |
| Pham et al. (2021) | FCNN | 250 | 80% train + 20% test | TR, xvol/xint, MW, yC1, yC2+, yCO2, yH2S, yN2 | Multiple FCN together with Early Stopping and K-fold cross validation has high prediction of MMP. | Applied deep learning – multiple FCN to predict MMP. Limited comparisons and validations. | Only compared with decision tree and random forest. | 7 |
| Haider et al. (2022) | ANN | 201 | 70% train + 30% test | TR, MWC7+, xCO2, xC1, xC2, xC3, xC4, xC5, xC6, xC7, yCO2, yH2S, yC1, yN2. | An empirical correlation is developed based on ANN. | Too many inputs and a high possibility of overfitting. | Need further validation with other reservoir fluid and injected gas. | 7 |
| Huang et al. (2022) | CGAN-BOA | 180 | 60% train + 20% test + 20% validate | TR, MWC7+, xCO2, xC1, xC2, xC3, xC4, xC5, xC6, xC7+, xN2, yCO2, yH2S, yN2, yC1, yC2, yC3, yC4, yC5, yC6, yC7+. | CGAN-BOA and ANN are better than SVR-RBF and SVR-POLY | Proved deep learning has the potential for predicting MMP. | May have overfitting problems given 21 input parameters. | 8 |
| He et al. (2023) | GBDT-PSO | 195 | 85% train + 15% test | TR, xCO2, xC1, xC2, xC3, xC4, xC5, xC6, xC7+, xN2, | GBDT is better than LR, RR, RF, MLP | Improved GBDT by using PSO. But not a comprehensive comparison. | Only GBDT was optimized. Other algorithms could also be tuned and compared. | 7 |
| Hou et al. (2022) | GPR-PSO | 365 | 80% train + 20% test | TR, TC, MWC5+, xvol/xint, yCO2, yH2S, yC1, yC2-C5, yN2. | GPR-PSO provides the highest accuracy. | Comprehensive comparison and large datasets. | The model was only validated with literature data. | 9 |
| Rayhani et al. (2023) | SFS, SBS, SFFS, SBFS, LR, RFFI | 812 | 80% train + 20% test | TR, TC, MWC7+, MWgas, xC5, xC6, xC2-C6 | SBFS provides the highest accuracy | Large datasets. Comprehensive data selection and model comparison. | Further applicability with field data or commercial simulation was limited. | 9 |
| Shakeel et al. (2023) | ANN, ANFIS | 105 | 70% train + 30% test | TR, MWC7+, xvol, xC2-C4, xC5-C6, yCO2, yH2S, yC1, yHC, yN2. | ANN is better than ANFIS; the trainlm performs best. | Demonstrated good accuracy but lack of uncertainty analysis. | Limited dataset and only two ML algorithms were tested. | 7 |
| Shen et al. (2023) | XGBoost, TabNet, KXGB, KTabNet | 421 | 80% train + 20% test | TR, MWC5+, xvol/xint, yCO2, yH2S, yC1, yC2-C5, yHC, and yN2 | KXGB is best. KTabNet can be used as an alternative. | Large datasets. Comprehensive model comparison. New insights into deep learning. | Need improvement of feature comprehensiveness. | 9 |
| Lv et al. (2023) | XGBoost, CatBoost, LGBM, RF, deep MLN, DBN, CNN | 310 | 80% train + 20% test | TR, TC, MWC5+, xvol/xint | CatBoost outperforms than other AI techniques. | Comprehensive model comparison and evaluation. New insights into deep learning. | The accuracy depends on the databank. A larger dataset will be more robust. | 9 |
| Hamadi et al. (2023) | MLP-Adam, SVR-RBF, XGBoost | 193 | 84% train + 16% test | TR, TC, MWC5+, xvol/xint | XGBoost provides the best prediction for both pure and impure CO2. | Not comprehensive comparison and a limited dataset. | Limited dataset and only two ML algorithms were tested | 7 |
| Huang et al. (2023) | 1D-CNN, SHAP | 193 | NA | TR, MWC7+, xCO2, xC1, xC2, xC3, xC4, xC5, xC6, xC7+, xN2, yCO2, yH2S, yN2, yC1, yC2, yC3, yC4, yC5, yC6, yC7+. | MMPs from the slim tube and rising bubble are different. 1D-CNN performs best. | It is novel in the SHAP application, but the comparison with other ML models is limited. | Further applicability with field data or commercial simulation was limited. | 8 |
| Al-Khafaji et al. (2023) | MLR, SVR, DT, RF, KNN | 147 (type 1), 197 (type 2), 28 (type 3) | 80% train + 20% test | Type 1: TR, MWC5+, xvol/xintType 2: MWC7+, xvol, xint, xC5-C6, xC7+, yCO2, yH2S, yN2, yC1, yC2-C6, yC7+.Type 3: TR, MWC6+, xvol, xint, xC6+, API, sp.gr, Pb. | KNN has the highest efficient accuracy and lowest complexity. | Have a broad range of data including both experimental and field data. Performed thorough comparisons. | Only pure CO2. | 9 |
| Sinha et al. (2023) | Light GBM | 205 | 80% train + 20% test | TR, MWC7+, MWOil, xC1, xC2, xC3, xC4, xC5, xC6, xC7+, xCO2, xH2S, xN2. | An expanded range is developed with Light GBM. | Compared with empirical and EOS correlations. First used Light GBM in MMP prediction. | Further applicability with field data or commercial simulation was limited. | 8 |
| Authors | Methods | Dataset | Train/Test/Validate | Objectives | Inputs | Results | Evaluation | Limitations | Rating* |
|---|---|---|---|---|---|---|---|---|---|
| Ampomah et al. (2017) | GA | NA | NA | Oil recover + CO2 storage | NA | The proxy models to determine the optimal operational parameters, including injection/production rates, pressure, and WAG cycles | First used proxy models and GA to optimize oil recovery and CO2 storage simultaneously. But relies heavily on having an accurate reservoir mode. | Optimal parameters are specific to this reservoir - and not necessarily generalizable. | 7 |
| You, Ampomah, Sun, et al. (2019) | RBFNN | 160 | N/A | Cumulative oil production + CO2 storage + NPV | water cycle, gas cycle, BHP of producer, water injection rate | The proxy model is built based on RBFNN for optimization. | The overall prediction is acceptable, but the CO2 storage prediction is much higher. | The CO2 storage optimization is 18% higher than the baseline. | 7 |
| You, Ampomah, Kutsienyo, et al. (2019) | ANN-PSO | 820 (numerical model) | 80% train + 10% test + 10% validation | Cumulative oil production + CO2 storage + NPV | water cycle, gas cycle, BHP of producer, water injection rate | The optimization study showed promising results for multiple objectives. | Developed a novel hybrid optimization for multiple objective functions. But only validated with field case. | Only four input parameters are considered. | 7 |
| Vo Thanh et al. (2020) | ANN-PSO | 351 (numerical model) | 80% train + 10% test + 10% validation | Cumulative oil production + cumulative CO2 storage +cumulative CO2 retained | ϕ, k, Sorg, Sorw, BHP of producer, CO2 injection rate | ANN can forecast the performance of CO2 EOR and storage in a residual oil zone | The ANN provides R2 of 0.99 and MSE of less than 2%, but the application in other types of reservoirs is questionable. | Case specific. | 7 |
| Authors | Methods | Dataset | Train/Test/Validate | Objectives | Inputs | Results | Evaluation | Limitations | Rating* |
|---|---|---|---|---|---|---|---|---|---|
| Emera & Sarma (2008) | GA | 106 (dead oil), 74 (live oil) | NA | CO2 solubility, oil swelling factor, CO2-oil density, and viscosity. | API, Ps, T, MW | The GA-base correlations provided the highest accuracy | First applied GA in CO2-oil properties prediction. Will be more helpful if a full dataset is provided. | Validated over a certain data range. May not be reliable if it is out of data range. | 8 |
| Rostami et al. (2017) | ANN, GEP | 106 (dead oil), 74 (live oil) | 80% train + 20% test | CO2 solubility | Ps, T, MW, γ, Pb | GEP is more accurate than ANN for dead oil. | Compared with several empirical methods. More comparisons between ML models will be more persuasive. | Limited dataset on live oil. | 8 |
| Rostami et al. (2018) | LSSVM | 106 (dead oil), 74 (live oil) | 70% train + 15% test + 15% validation | CO2 solubility | Ps, T, MW, γ | LSSVM showed higher accuracy compared to previous empirical correlations. | More rigorous validation against experimental data equations of state models would be useful. | Only a few literature models were compared. | 7 |
| Mahdaviara et al. (2021) | MLP, RBF (GA, DE, FA), GMDH | NA | NA | CO2 solubility | Ps, T, MW, γ, Pb | MLP-LM and MLP-SCG are better at predicting solubility. GMDH is better than LSSVM. | Compared with various models and optimization methods. But unknown for the dataset. | Not known for the dataset. | 8 |
| Hamadi et al. (2023) | MLP-Adam, SVR-RBF, XGBoost | 105 (dead oil), 74 (live oil) | 80% train + 20% test | CO2 solubility, IFT | Ps, T, MW, γ, Pb | SVR-RBF provided the best accuracy | Limited comparisons between different models. | Given the year that this paper was published, the dataset is small. | 7 |
| Authors | Methods | Dataset | Train/Test/Validate | Objectives | Inputs | Results | Evaluation | Limitations | Rating* |
|---|---|---|---|---|---|---|---|---|---|
| Moosavi et al. (2019) | MLP, RBF (GA, COA) | 214 | 80% train + 20% test75% train + 25% test90% train + 10% test | Oil flow rate and recovery factor | Surfactant kind, ϕ, K, PV of core, Soi, injected foam PV | Both MLP and RBF provide high accuracy with R2 up to 0.99. | The earliest research on CO2-foam EOR. Only focus on laboratory data. | Only studied two methods, and there was no comparison among other ML algorithms. | 8 |
| Raha Moosavi et al. (2020) | RBF (TLBO, PSO, GA, ICA) | 214 | 80% train + 20% test | Oil flow rate and recovery factor | Surfactant kind, ϕ, K, PV of core, Soi, injected foam PV | RBF-TLBO provides the highest accuracy. | Proved ML can provide high accuracy (R2 can reach 0.999), but is only limited to coreflood. | Limited to laboratory experiments. | 8 |
| Iskandarov et al. (2022) | DT, RF, ERT, GB, XGBoost, ANN | 145 | 70% train + 30% test | Surfactant stabilized CO2 apparent foam viscosity | Shear rate, Darcy velocity, surfactant concentration, salinity, foam quality, T, and pressure | ML can provide reliable prediction, and ANN provides the highest accuracy. | Proved ML can predict for both bulk and sandstone formation under various conditions. | The dataset size is relatively small and may have overfitting. | 8 |
| Khan et al. (2022) | XGBoost | 200 | 70% train + 30% test | Oil recovery factor | Foam type, Soi, total PV tested, ϕ, K, injected foam PV | XGBoost can provide high accuracy. | Proved XGBoost can be used for CO2-foam. Limited to laboratory data. | Only one ML is applied. No other comparisons. | 7 |
| Vo Thanh et al. (2023) | GRNN, CFNN-LM, CFNN-BR, XGBoost | 260 | 70% train + 30% test | Oil recovery factor | IOIP, TPVT, ϕ, K, injected foam PV | Porosity is the most significant parameter. GRNN has the highest accuracy. | Comprehensive and detailed description. | Limited to laboratory experiments. | 9 |
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