On the Performance of Machine Learning Methods for Breakthrough Curve Prediction
Daria Fokina (1, 2), Oleg Iliev (1, 2, 3), Pavel Toktaliev (1, and 2), Ivan Oseledets (4), Felix Schindler (5) ((1) Fraunhofer ITWM, (2), Technische Universit\"at Kaiserslautern, (3) Institute of Mathematics and, Informatics, Bulgarian Academy of Sciences

TL;DR
This paper evaluates various machine learning techniques to predict breakthrough curves in reactive flows within porous media, focusing on the influence of Damköhler and Peclet numbers in both 1D and 3D scenarios.
Contribution
It provides a comprehensive analysis of machine learning methods for breakthrough curve prediction, including new insights into their performance in 1D and 3D reactive flow models.
Findings
ML methods can accurately predict breakthrough curves
Performance varies with flow parameters and dimensionality
The study highlights the most effective algorithms for this task
Abstract
Reactive flows are important part of numerous technical and environmental processes. Often monitoring the flow and species concentrations within the domain is not possible or is expensive, in contrast, outlet concentration is straightforward to measure. In connection with reactive flows in porous media, the term breakthrough curve is used to denote the time dependency of the outlet concentration with prescribed conditions at the inlet. In this work we apply several machine learning methods to predict breakthrough curves from the given set of parameters. In our case the parameters are the Damk\"ohler and Peclet numbers. We perform a thorough analysis for the one-dimensional case and also provide the results for the three-dimensional case.
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsGroundwater flow and contamination studies · Reservoir Engineering and Simulation Methods · Neural Networks and Applications
