2019
DOI: 10.1038/s41467-019-11248-z
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A first-principles phase field method for quantitatively predicting multi-composition phase separation without thermodynamic empirical parameter

Abstract: To design tailored materials, it is highly desirable to predict microstructures of alloys without empirical parameter. Phase field models (PFMs) rely on parameters adjusted to match experimental information, while first-principles methods cannot directly treat the typical length scale of 10 μm. Combining density functional theory, cluster expansion theory and potential renormalization theory, we derive the free energy as a function of compositions and construct a parameter-free PFM, which can predict microstru… Show more

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Cited by 21 publications
(19 citation statements)
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“…Futhermore, it is necessary to predict an accurate phase diagram of HEA to realize QSPR by combining the calculation of the phase diagram (CALPHAD) [48] and the firstprinciples based thermodynamic assessment [49]. We believe that the systematic investigation described herein will be helpful for realizing such an assessment and for predicting the microstructures of HEA by performing model simulations such as "first-principles phase field model" without any thermodynamic empirical parameters [50].…”
Section: Summary and Future Prospectsmentioning
confidence: 99%
“…Futhermore, it is necessary to predict an accurate phase diagram of HEA to realize QSPR by combining the calculation of the phase diagram (CALPHAD) [48] and the firstprinciples based thermodynamic assessment [49]. We believe that the systematic investigation described herein will be helpful for realizing such an assessment and for predicting the microstructures of HEA by performing model simulations such as "first-principles phase field model" without any thermodynamic empirical parameters [50].…”
Section: Summary and Future Prospectsmentioning
confidence: 99%
“…In principle, the atomic arrangement at the A–B interface is determined by its thermodynamic state, which is related to the combination of composition, structure, and environmental conditions. [ 108–110 ] A stable atomic arrangement must possess a lowered Gibbs free energy ( G ), which can be calculated by G=HTS where H , S , and T represent the enthalpy, entropy, and temperature, respectively. Therefore, the difference in G (Δ G A + B → AB ) between the single phases and interfacial composite is determined by ΔGA+BAB=ΔHA+BABTΔSA+BAB …”
Section: Pathways To Manipulation Of Interfaces Down To Atomic Scalesmentioning
confidence: 99%
“…The rate of phase transition may be determined using Allen-Cahn [7] equation for nonconserved order parameters, and Cahn-Hilliard [8] equation for conserved order parameters. Depending on the scale and the physical input data, Phase Field Modeling may be considered to be either a numerical tool or a first principles' approach [9,10]. PFMs have been used in a broad range of problems, ranging from microstructure evolution and solidification [11] to multiphase flows [12].…”
Section: Introductionmentioning
confidence: 99%