Constrained Diffusion for Accelerated Structure Relaxation of Inorganic Solids with Point Defects
Organizations: University of Virginia
Abstract
Point defects affect material properties by altering electronic states and modifying local bonding environments. However, high-throughput first-principles simulations of point defects are costly due to large simulation cells and complex energy landscapes. To this end, we propose a generative framework for simulating point defects, overcoming the limits of costly first-principles simulators. By leveraging a primal-dual algorithm, we introduce a constraint-aware diffusion model which outperforms existing constrained diffusion approaches in this domain. Across six defect configuration settings for Bi2Te3, the proposed approach provides state-of-the-art performance generating physically grounded structures.
Figures & tables
| Method | Config | RMSD | RDF | Force (eV/Å) |
|---|---|---|---|---|
| Conditional DM | 16Bi + 21Te | |||
| 16Bi + 22Te | ||||
| Projected DM | 16Bi + 21Te | |||
| 16Bi + 22Te | ||||
| Post-proc DM | 16Bi + 21Te | |||
| 16Bi + 22Te |
Appendix figures & tables1 asset
Supplementary material from the paper’s appendix.
Appendix
| Method | Config | RMSD | RDF | Force (eV/Å) |
|---|---|---|---|---|
| Conditional DM | 16Bi + 21Te | |||
| 16Bi + 22Te | ||||
| 18Bi + 22Te | ||||
| 14Bi + 26Te | ||||
| 14Bi + 24Te | ||||
| 13Bi + 24Te |
Computational Materials Science
Computational materials science uses computation and data-driven models to predict, explain, and design materials and their properties.
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