2010
DOI: 10.1007/s12583-010-0126-9
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Ab initio two-phase molecular dynamics on the melting curve of SiO2

Abstract: Ab initio two-phase molecular dynamics simulations were performed on silica at pressures of 20-160 GPa and temperatures of 2 500-6 000 K to examine its solid-liquid phase boundary.Results indicate a melting temperature (T m ) of 5 900 K at 135 GPa. This is 1 100 K higher than the temperature considered for the core-mantle boundary (CMB) of about 3 800 K. The calculated melting temperature is fairly consistent with classical MD (molecular dynamics) simulations. For liquid silica, the O-O coordination number is … Show more

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Cited by 47 publications
(56 citation statements)
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“…This is the only explanation consistent with the comparison between simulated [116] and experimental shock temperature [19,106,108,109] or sound speed data [105] for quartz and fused silica and the results of melting curve predictions [119,120] for SiO 2 from 20 to 160 GPa from MD simulations employing potentials sufficiently accurate to reproduce the boundaries between several solid phases.…”
Section: Supercooling Of Shock-melted Quartz and Fused Silicasupporting
confidence: 76%
“…This is the only explanation consistent with the comparison between simulated [116] and experimental shock temperature [19,106,108,109] or sound speed data [105] for quartz and fused silica and the results of melting curve predictions [119,120] for SiO 2 from 20 to 160 GPa from MD simulations employing potentials sufficiently accurate to reproduce the boundaries between several solid phases.…”
Section: Supercooling Of Shock-melted Quartz and Fused Silicasupporting
confidence: 76%
“…We applied kinetic energy cutoff of 50 Ry. The detailed conditions of the calculations were the same as those in our previous studies [e.g., Tsuchiya and Fujibuchi , ; Usui and Tsuchiya , ].…”
Section: Methodsmentioning
confidence: 99%
“…Thermodynamic constraints of a steady shock in a continuum are applied to our MD simulations such that mass, energy and momentum are conserved everywhere in the shock wave. Conservation of momentum gives a relationship between stress and density called the Rayleigh line, and conservation of energy gives a relationship between energy and density called the Hugoniot condition 18 . Longer simulation times correspond to states further behind the shock front.…”
Section: Methodsmentioning
confidence: 99%