Discovering new photovoltaics using optimal transport theory
Matthew A. H. Walker, Zibo Zhou, Junayd Ul Islam, Keith T. Butler

TL;DR
This paper introduces a novel application of optimal transport theory, specifically the Fused Gromov-Wasserstein metric, to identify new photovoltaic materials by comparing structural and compositional similarities with minimal training.
Contribution
The study adapts the FGW metric for crystalline materials and demonstrates its effectiveness in discovering new high-efficiency photovoltaic candidates with minimal training data.
Findings
FGW is competitive with large neural network embeddings.
Seven new high-efficiency photovoltaic candidates identified.
Cs$_5$Sb$_8$ predicted to be thermodynamically stable.
Abstract
Searching by chemical and structural analogy is one of the most commonly used and successful approaches to materials discovery. However, formulating this task for algorithmic implementation raises the question of how we define similar materials. Methods have been proposed for searching materials space using vectors based on chemical composition and functional fragments in the material. Descriptors for structural similarity have also been proposed. However, the question of how to incorporate and balance structural and compositional similarity measures in a single metric remains open. Here, we adapt methods developed for calculating distances between undirected graphs and apply them to crystalline materials similarity. The Fused Gromov-Wasserstein (FGW) metric uses optimal transport theory to map between two graphs considering a balance of the graph structure and the information present…
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Taxonomy
TopicsMachine Learning in Materials Science · Catalysis and Oxidation Reactions · X-ray Diffraction in Crystallography
