Comparison of training approaches for machine-learned interatomic potentials to study diffusion in solid-state electrolytes: application to Li9S3N
ORAL
Abstract
As society moves towards decarbonization, the rising demand for safe and efficient energy storage devices asks for new solutions beyond current Li-ion technology, among them solid-state electrolytes. Realistic numerical simulations of ionic diffusion in solid-state batteries require large simulation boxes and/or very long timescales which rapidly become intractable for first-principle (FP) calculations. To lift this limitation, we turn to machine-learned interatomic potentials (MLIP) that combine the accuracy of FP calculations and the numerical efficiency of empirical force fields.
Here, we present a comparative study of different training approaches to generate MLIP describing the potential energy surface of Li9S3N and assess their performance for predicting the activation energy and diffusion mechanisms. We first compare the Moment Tensor Potentials (MTP) [1] and SchNet models [2] passively trained on configurations extracted from a FP molecular dynamics simulation. We then investigate whether the built-in active learning algorithm of the MTP framework improves the passively trained potentials and compare with a fully actively trained MTP model. Our work provides insight on how to optimize the numerical cost of generating training sets for complex systems.
[1] Mach. Learn.: Sci. Techn. 2 025002 (2021)
Here, we present a comparative study of different training approaches to generate MLIP describing the potential energy surface of Li9S3N and assess their performance for predicting the activation energy and diffusion mechanisms. We first compare the Moment Tensor Potentials (MTP) [1] and SchNet models [2] passively trained on configurations extracted from a FP molecular dynamics simulation. We then investigate whether the built-in active learning algorithm of the MTP framework improves the passively trained potentials and compare with a fully actively trained MTP model. Our work provides insight on how to optimize the numerical cost of generating training sets for complex systems.
[1] Mach. Learn.: Sci. Techn. 2 025002 (2021)
[2] J. Chem. Theo. Comp. 15 448-455 (2019)
* Support from Ivado, NRC (AI4D-138-1), NSERC (RGPIN-2016-06666) and the Digital Research Alliance of Canada/Calcul Québec.
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Presenters
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Véronique Brousseau-Couture
Universite de Montreal
Authors
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Véronique Brousseau-Couture
Universite de Montreal
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Surya P Timilsina
Universite de Montreal
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Sascha Zakaib-Bernier
Universite de Montreal
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Michel Côté
Universite de Montreal, Université de Montréal
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Normand Mousseau
Universite de Montreal