Accurate prediction of solubility and solvent density in supercritical fluids is essential for the efficient design and optimization of pharmaceutical and chemical processes. In this study, three machine learning regression models—Elastic Net Regression (ENR), Orthogonal Matching Pursuit (OMP), and Gaussian Process Regression (GPR)—were developed to predict the solubility of Crizotinib and the density of supercritical carbon dioxide (ScCO2). The Grey Wolf Optimizer (GWO) algorithm was employed for hyperparameter tuning to enhance model performance and ensure robust generalization. Experimental data covering a temperature range of 308–338 K and a pressure range of 120–270 bar were used for model training and validation. Among the developed models, GPR demonstrated the highest predictive accuracy for both solvent density and solubility. For density prediction, GPR achieved an R2 value of 0.9979, a root mean square error (RMSE) of 4.36, and an average absolute relative deviation (AARD) of 0.35 percent during training. On the test set, the corresponding values were R2 of 0.9847, RMSE of 16.34, and AARD of 2.12 percent. For solubility prediction, the GPR model achieved an R2 of 0.9848, RMSE of 0.0028, and AARD of 4.97 percent on the training set, while test results showed R2 of 0.9831, RMSE of 0.0035, and AARD of 7.70 percent. The ENR and OMP models yielded slightly lower accuracy, confirming the nonlinear nature of the system and the effectiveness of the GPR model in capturing complex thermodynamic relationships. The analysis of model predictions revealed that solvent density increased nearly linearly with pressure and decreased with temperature, while solubility displayed a crossover trend with temperature, reflecting the characteristic behavior of supercritical fluids. Overall, the proposed GWO–GPR hybrid framework provided excellent accuracy, stability, and interpretability, demonstrating its strong potential for modeling complex thermophysical properties and supporting the design of supercritical CO2-based pharmaceutical processes.
N. Abu-Hamdeh, A. Aljinaidi, Ahmed B. Khoshaim· Frontiers in Chemistry· 0 citations
The rapid expansion of renewable energy systems demands reliable fault detection and prediction to ensure operational efficiency and grid stability. This study presents a novel framework that integrates Extended Kalman Filter (EKF) state estimation with uncertainty-aware graph learning for photovoltaic (PV) array fault detection and localization. Raw sensor data are processed by the EKF to generate refined state estimates and uncertainty covariances for each PV module. These uncertainty measures dynamically modulate an attention-based graph construction module, enabling adaptive edge weighting that down-weights unreliable connections during noisy or transient conditions. The resulting dynamic graphs are analyzed by a temporal graph attention network to produce both node-level fault localization and global anomaly scores. The graph-construction, temporal-encoding, and prediction components were optimized jointly, while the EKF process and observation models and their noise covariances remained fixed after calibration. On the real-world dataset, it attains an AUC-ROC of 0.941 and F1-score of 0.918 for global detection, and a node-level F1-score of 0.865 with Exact Match Ratio of 0.738 for fault localization. The approach demonstrates strong robustness to sensor noise and transient faults by leveraging physical uncertainty to guide graph topology. This work offers a promising direction for reliable monitoring of large-scale PV systems and other sensor-rich energy infrastructures.
Saud Wasly, N. Abu-Hamdeh· Scientific Reports· 0 citations
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