Size-Dependent Melting Temperature of Rubidium: Thermodynamic Integration Based on First-principles Calculations
ORAL
Abstract
It is well known that a maximum exists in the pressure dependence of melting temperature of alkali metals such as Rubidium (Rb). Thermodynamic integration (TI) based on quantum molecular dynamics (QMD) enables us to estimate the phase-transition temperature accurately, but with a very high computational cost. Therefore, we focused on Artificial Neural Network (ANN). By training QMD data using ANN, it is possible to create high accuracy interatomic potential (ANN potential). The computational cost of TI can be greatly reduced by using ANN potentials, while retaining first-principles accuracy. However, existing ANN potentials were trained with rather small QMD simulations, and it is imperative to systematically study the size dependence of melting temperature.
We performed QMD simulations using Rb systems consisting of 54, 128, 250, and 432 atoms. The radial distribution functions obtained by MD simulations based on ANN potentail (ANN-MD) is in good agreement with that obtained by QMD, while the computational cost is decreased by 3000-fold. The size dependence of melting temperature obtained by ANN-MD-based TI shows that the melting temperature converges to a value close to experimental data.
In the presentation, we will also discuss how to create the ANN potential.
We performed QMD simulations using Rb systems consisting of 54, 128, 250, and 432 atoms. The radial distribution functions obtained by MD simulations based on ANN potentail (ANN-MD) is in good agreement with that obtained by QMD, while the computational cost is decreased by 3000-fold. The size dependence of melting temperature obtained by ANN-MD-based TI shows that the melting temperature converges to a value close to experimental data.
In the presentation, we will also discuss how to create the ANN potential.
*This study was supported by JSPS KAKENHI Grant No. 16K05478 and JST CREST Grant No. JPMJCR18I2, Japan. RKK, AN, PV were supported as part of the Computational Materials Sciences Program funded by the U.S. Department of Energy, Office of Science, Basic Energy Sciences, under Award Number DE-SC0014607. The computations in this work were performed using the facilities of the Supercomputer Center, the Institute for Solid State Physics, University of Tokyo, and Research Institute for Information Technology, Kyushu University.
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Presenters
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Shogo Fukushima
- Kumamoto University
- University of Southern California
- Univ of Southern California