npj Computational Materials · 2020 · 37 citations · 69 references
Natural SciencesChemistryMaterials ScienceComputational ChemistryComputational Materials ScienceOptimizationEnergy MinimizationEvolutionary OptimizationGenetic AlgorithmsMaterial ComputationMaterial ModelingStructure PredictionCandidate Material DiscoveryComposition Space ExplorationEvolutionary AlgorithmsMaterials Property PredictionMaterials Structure PredictionMultiobjective Evolutionary AlgorithmsPareto-based OptimizationTemperature-dependent Magnetization
Abstract Over the past decade, evolutionary algorithms, data mining, and other methods showed great success in solving the main problem of theoretical crystallography: finding the stable structure for a given chemical composition. Here, we develop a method that addresses the central problem of computational materials science: the prediction of material(s), among all possible combinations of all elements, that possess the best combination of target properties. This nonempirical method combines our new coevolutionary approach with the carefully restructured “Mendelevian” chemical space, energy filtering, and Pareto optimization to ensure that the predicted materials have optimal properties and a high chance to be synthesizable. The first calculations, presented here, illustrate the power of this approach. In particular, we find that diamond (and its polytypes, including lonsdaleite) are the hardest possible materials and that bcc-Fe has the highest zero-temperature magnetization among all possible compounds.
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Generalized Gradient Approximation Made Simple
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