| Hauptseite > Workflowsammlungen > In Bearbeitung > Differentiable Thermodynamic Phase-Equilibria for Machine Learning |
| Preprint | FZJ-2026-02651 |
; ; ;
2026
arXiv
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Please use a persistent id in citations: doi:10.48550/ARXIV.2603.11249
Abstract: Accurate prediction of phase equilibria remains a central challenge in chemical engineering. Physics-consistent machine learning methods that incorporate thermodynamic structure into neural networks have recently shown strong performance for activity-coefficient modeling. However, extending such approaches to equilibrium data arising from an extremum principle, such as liquid-liquid equilibria, remains difficult. Here we present DISCOMAX, a differentiable algorithm for phase-equilibrium calculation that guarantees thermodynamic consistency at both training and inference, only subject to a user-specified discretization. The method is rooted in statistical thermodynamics, and works via a discrete enumeration with subsequent masked softmax aggregation of feasible states, and together with a straight-through gradient estimator to enable physics-consistent end-to-end learning of neural $g^{E}$-models. We evaluate the approach on binary liquid-liquid equilibrium data and demonstrate that it outperforms existing surrogate-based methods, while offering a general framework for learning from different kinds of equilibrium data.
Keyword(s): Machine Learning (cs.LG) ; FOS: Computer and information sciences
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