Ground state dynamically stable phases for fluorine in the TPa pressure regime by evolutionary algorithms

Authors

  • Beatriz Helena Cogollo-Olivo Universidad de Cartagena
  • Javier A. Montoya Universidad de Cartagena

DOI:

https://doi.org/10.31349/RevMexFis.69.041606

Keywords:

Density functional calculations; fluorine; structural prediction; enthalpy; molecular solids

Abstract

In this work, we tested ab initio methods combined with evolutionary algorithms for searching stable crystalline structures for solid fluorine in the Tera-Pascal (TPa) regime. We performed several structural searches using the USPEX code, at pressures that spanned the range from 1 to 5 TPa, considering up to 16 atoms per unit-cell for selected pressures. Our findings partially support recent studies by validating the transformation of fluorine from a molecular form, Cmca, into an intermediate polymeric form before its eventual dissociation. Enthalpy comparisons between candidate structures of fluorine at high pressure show a direct transition from the molecular phase Cmca into a Pm¯3n extended structure at 2.7 TPa, the later consisting of linear chains and independent atoms, which disagrees with previous conflicting reports that proposed two other intermediate phases to also exist as stable crystalline forms close to 3 TPa at zero temperature.

References

W. J. Nellis et al., Phase Transition in Fluid Nitrogen at High Densities and Temperatures, Physical Review Letters 53 (1984) 1661.

R. Reichlin et al., Optical Studies of Nitrogen to 130 GPa, Physical Review Letters 55 (1985) 1464. 3. Y. Fujii et al., Evidence for molecular dissociation in bromine near 80 GPa, Physical Review Letters 63 (1989) 536.

K. Takemura et al., Observation of Molecular Dissociation of Iodine at High Pressure by X-Ray Diffraction, Physical Review Letters 45 (1980) 1881.

F. van Bolhuis, P. B. Koster, and T. Migchelsen, Refinement of the crystal structure of iodine at 110 K, Acta Crystallographica 23 (1967) 90.

D. Duan et al., Ab initio studies of solid bromine under high pressure, Physical Review B 76 (2007) 104113.

Z. Gamba and E. B. Halac, The ordered and disordered phases of crystalline F2, The Journal of Chemical Physics 87 (1987) 7184.

K. Kobashi and M. Klein, Lattice vibrations of solid α-F2, Molecular Physics 41 (1980) 679.

D. Kirin and R. D. Etters, Calculated static and dynamic properties of solid α-F2, The Journal of Chemical Physics 84 (1986) 3439.

D. Schiferl et al., Raman spectra and phase diagram of fluorine at pressures up to 6 GPa and temperatures between 10 and 320 K, The Journal of Chemical Physics 87 (1987) 3016.

M. Pravica et al., Note: Loading method of molecular fluorine using x-ray induced chemistry, Review of Scientific Instruments 85 (2014) 086110.

Q. Lv et al., Crystal structures and electronic properties of solid fluorine under high pressure, Chinese Physics B 26 (2017) 076103.

M. A. Olson et al., Prediction of chlorine and fluorine crystal structures at high pressure using symmetry driven structure search with geometric constraints, The Journal of Chemical Physics 153 (2020) 094111.

R. Domingos, K. M. Shaik, and B. Militzer, Prediction of novel high-pressure H2O-NaCl and carbon oxide compounds with a symmetry-driven structure search algorithm, Physical Review B 98 (2018) 174107.

D. Duan et al., Multistep Dissociation of Fluorine Molecules under Extreme Compression, Physical Review Letters 126 (2021) 225704.

C. J. Pickard and R. J. Needs, Ab initio random structure searching, Journal of Physics: Condensed Matter 23 (2011) 053201.

A. R. Oganov and C. W. Glass, Crystal structure prediction using ab initio evolutionary techniques: Principles and applications, The Journal of Chemical Physics 124 (2006) 244704.

C. W. Glass, A. R. Oganov, and N. Hansen, USPEXEvolutionary crystal structure prediction, Computer Physics Communications 175 (2006) 713.

A. R. Oganov, A. O. Lyakhov, and M. Valle, How Evolutionary Crystal Structure Prediction Works-and Why, Accounts of Chemical Research 44 (2011) 227.

A. O. Lyakhov et al., New developments in evolutionary structure prediction algorithm USPEX, Computer Physics Communications 184 (2013) 1172.

P. Giannozzi et al., QUANTUM ESPRESSO: A modular and open-source software project for quantum simulations of materials, Journal of Physics: Condensed Matter 21 (2009) 21832390.

P. Giannozzi et al., Advanced capabilities for materials modelling with Quantum ESPRESSO, Journal of Physics: Condensed Matter 29 (2017) 465901.

J. D. Pack and H. J. Monkhorst, Special points for Brillouinzone integrations, Physical Review B 16 (1977) 1748.

P. E. Blöchl, Projector augmented-wave method, Physical Review B 50 (1994) 17953.

J. P. Perdew, K. Burke, and M. Ernzerhof, Generalized Gradient Approximation Made Simple, Physical Review Letters 77 (1996) 3865.

Y. Ma et al., Transparent dense sodium, Nature 458 (2009) 182.

B. H. Cogollo-Olivo et al., Phase diagram of oxygen at extreme pressure and temperature conditions: An ab initio study, Physical Review B 98 (2018) 094103.

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Published

2023-07-04

How to Cite

[1]
B. H. Cogollo-Olivo and J. A. Montoya, “Ground state dynamically stable phases for fluorine in the TPa pressure regime by evolutionary algorithms”, Rev. Mex. Fís., vol. 69, no. 4 Jul-Aug, pp. 041606 1–, Jul. 2023.