Keywords: Active Learning, Nudged Elastic Band, Foundation Models, Bayesian experimental design, Minimum Energy Pathways
TL;DR: We introduce and use Neural Network Bayesian Algorithm Execution(NN-BAX) to reduce the cost of the nudged elastic band algorithm in high dimensional systems.
Abstract: Minimum energy pathways (MEPs) provide critical insights about transition states and energy barriers for chemical systems. A popular method for MEP discovery is the nudged elastic band (NEB) algorithm, which involves an expensive optimization using hundreds to tens of thousands of potentially expensive simulations. AI methods can help reduce this cost, but have historically focused on either directly running NEB on static, pre-trained models or actively updating simple (Gaussian process) simulation surrogates. To our knowledge, we are the first to unite these two regimes by using Bayesian Algorithm Execution (BAX), a technique from Bayesian experimental design, to fine-tune EquiformerV2, a foundation model. We demonstrate the resulting neural network BAX (NN-BAX) method on Lennard-Jones transitions and observe that NN-BAX requires one to two orders of magnitude fewer energy/force function evaluations compared to classical NEB, with negligible loss in accuracy of the energy barrier and transition state prediction. We highlight that this targeted fine-tuning procedure retains the simulation efficiency of previous active approaches, while allowing scalability to systems of much higher complexity and dimensionality.
Submission Track: Paper Track (Short Paper)
Submission Category: AI-Guided Design + Automated Material Characterization
Supplementary Material: pdf
Institution Location: Stanford, USA
AI4Mat RLSF: Yes
Submission Number: 25
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