Similarity of materials and data-quality assessment by fingerprinting
arXiv:2204.04056 · doi:10.1557/s43577-022-00339-w
Abstract
Identifying similar materials, i.e., those sharing a certain property or feature, requires interoperable data of high quality. It also requires means to measure similarity. We demonstrate how a spectral fingerprint as a descriptor, combined with a similarity metric, can be used for establishing quantitative relationships between materials data, thereby serving multiple purposes. This concerns, for instance, the identification of materials exhibiting electronic properties similar to a chosen one. The same approach can be used for assessing uncertainty in data that potentially come from different sources. Selected examples show how to quantify differences between measured optical spectra or the impact of methodology and computational parameters on calculated properties, like the the density of states or excitonic spectra. Moreover, combining the same fingerprint with a clustering approach allows us to explore materials spaces in view of finding (un)expected trends or patterns. In all cases, we provide physical reasoning behind the findings of the automatized assessment of data.
References in corpus (13)
- The Computational 2D Materials Database: High-Throughput Modeling and Discovery of Atomically Thin Crystals
- Comparing molecules and solids across structural and alchemical space
- Recent Progress of the Computational 2D Materials Database (C2DB)
- Materials Cartography: Representing and Mining Material Space Using Structural and Electronic Fingerprints
- FAIR data enabling new horizons for materials research
- A RESTful API for exchanging Materials Data in the AFLOWLIB.org consortium
- Learning the electronic density of states in condensed matter
- The Elephant in the Room of Density Functional Theory Calculations
- Accurate all-electron quasiparticle energies employing the full-potential augmented planewave method
- Representing individual electronic states for machine learning GW band structures of 2D materials
- Reproducibility in Calculations for Solids
- Dimensionality of excitons in stacked van der Waals materials: The example of hexagonal boron nitride
- Microhartree Precision in Density-Functional-Theory Calculations