2019 AIChE Annual Meeting
(193g) Physics-Aware Machine Learning Algorithms with Improved Accuracy and Explainability Applied to Multiphase Flowrate Estimation
Authors
In this work, we propose a method which combines first principles and machine learning VFM approaches. More specifically, we create machine learning algorithms which are aware of the multiphase flow physics through input features and represent a specific system part, for instance, a well tubing or a production choke. To do this, we use relatively simple first principle models such as Bernoulli choke model with multiphase mixture properties and No-Pressure-Wave momentum equation [3] as the well tubing model and use capabilities of machine learning algorithms to utilize these models in describing the multiphase flow in wells. This is different from the traditional machine learning VFM systems in which raw measurements are used directly [4]. We study different algorithms such as tree-based algorithms (gradient boosting regression trees [5] and random forest [6]) and neural networks (feed-forward and Long-Short Term Memory [7]). In addition to using the algorithms directly, we also combine them using a linear meta-model. All the approaches are tested on real field data from a subsea well located in the North Sea.
The results show that by using physics-aware machine learning algorithms, it is possible not only to improve the predictive accuracy, but also explainability of the machine learning algorithms. The first method to expand the algorithm explainability is to evaluate the importance of the physics-aware features. Another method is to use the coefficients from the linear meta-model which shows the importance of the used algorithms. Since each algorithm is responsible for a specific system part, for instance, a well tubing and a production choke, the meta-model explains how a particular algorithm contributes to the final solution. As such, by using the approach of combining physics-aware machine learning algorithms, two goals can be achieved: 1) improved accuracy of the model using physically meaningful features and simple meta-models; 2) improved explainability of the model which is important in real time operation.
References
[1] Falcone, G., Hewitt, G. F., & Alimonti, C. (2009). Multiphase Flow Metering: Principles and Applications. Amsterdam: Elsevier.
[2] Holmås, K., & Løvli, A. (2011). FlowManager Dynamic: A multiphase flow simulator for online surveillance, optimization and prediction of subsea oil and gas production. 15th International Conference on Multiphase Production. Cannes, France.
[3] Aarsnes, Ulf Jakob F., Adrian Ambrus, Florent Di Meglio, Ali Karimi Vajargah, Ole Morten Aamo, and Eric van Oort. "A simplified two-phase flow model using a quasi-equilibrium momentum balance." International Journal of Multiphase Flow 83 (2016): 77-85.
[4] Al-Qutami, T., Ibrahim, R., Ismail, I., & Ishak, M. (2017) (Al-Qutami et al. 2017a) Development of Soft Sensor To Estimate Multiphase Flow Rates Using Neural Networks And Early Stopping. International Jouranl on Smart Sensing and Intelligent Systems, 10(1), 199-222. doi:10.21307/ijssis-2017-209.
[5] Chen, Tianqi, and Carlos Guestrin. "Xgboost: A scalable tree boosting system." In Proceedings of the 22nd acm sigkdd international conference on knowledge discovery and data mining, pp. 785-794. ACM, 2016.
[6] Breiman, Leo. "Random forests." Machine learning 45, no. 1 (2001): 5-32.
[7] Hochreiter, Sepp, and Jürgen Schmidhuber. "Long short-term memory." Neural computation 9, no. 8 (1997): 1735-1780.