TY - JOUR
T1 - HybridGamma
T2 - A thermodynamically consistent framework for hybrid modelling of activity coefficients
AU - Di Caprio, Ulderico
AU - Degrève, Jan
AU - Hellinckx, Peter
AU - Waldherr, Steffen
AU - Leblebici, M. Enis
N1 - Funding Information:
The authors acknowledge funding from VLAIO-Catalisti projects “Real-time data-assisted process development and production in chemical applications” (HBC.2020.2455 – DAP2CHEM).
Funding Information:
The authors acknowledge funding from VLAIO-Catalisti projects “Real-time data-assisted process development and production in chemical applications” (HBC.2020.2455 – DAP 2 CHEM).
Publisher Copyright:
© 2023 Elsevier B.V.
PY - 2023/11/1
Y1 - 2023/11/1
N2 - Predicting molecular interactions is a crucial step for chemical process modeling. It requires the full knowledge of the analyzed system, however, this is often impossible in complex real-world cases. Machine learning (ML) techniques overcome this bottleneck and enhance systems predictability using data. Hybrid modeling (HM) is an established technique combining first-principle information and ML techniques. This work introduces a mathematical framework to predict activity coefficients employing HM approach. The obtained models are physically consistent and can handle systems with unknown components or external sources of deviation. The framework is validated on experimental and in-silico cases employing different training approaches. In all the tested cases, the HM showed remarkable prediction capabilities with coefficients of determination R2 above 0.98 for the predicted variables. This work proposes and develops a novel way to approach the HM of molecular interactions by embedding physical laws within the model structure. We encountered three main benefits in applying thermodynamically consistent HMs for activity coefficients: the reduction of tuneable parameters, the increased prediction capabilities, and the physically-consistent behavior of the model.
AB - Predicting molecular interactions is a crucial step for chemical process modeling. It requires the full knowledge of the analyzed system, however, this is often impossible in complex real-world cases. Machine learning (ML) techniques overcome this bottleneck and enhance systems predictability using data. Hybrid modeling (HM) is an established technique combining first-principle information and ML techniques. This work introduces a mathematical framework to predict activity coefficients employing HM approach. The obtained models are physically consistent and can handle systems with unknown components or external sources of deviation. The framework is validated on experimental and in-silico cases employing different training approaches. In all the tested cases, the HM showed remarkable prediction capabilities with coefficients of determination R2 above 0.98 for the predicted variables. This work proposes and develops a novel way to approach the HM of molecular interactions by embedding physical laws within the model structure. We encountered three main benefits in applying thermodynamically consistent HMs for activity coefficients: the reduction of tuneable parameters, the increased prediction capabilities, and the physically-consistent behavior of the model.
KW - Activity coefficients
KW - Gibbs-Duhem equation
KW - Hybrid model
KW - Physical consistency
KW - Vapor–liquid equilibria
UR - http://www.scopus.com/inward/record.url?scp=85172656888&partnerID=8YFLogxK
U2 - 10.1016/j.cej.2023.146104
DO - 10.1016/j.cej.2023.146104
M3 - Article
AN - SCOPUS:85172656888
SN - 1385-8947
VL - 475
JO - Chemical engineering journal
JF - Chemical engineering journal
M1 - 146104
ER -