4.7 Article

Structure, equation of state and transport properties of molten calcium carbonate (CaCO3) by atomistic simulations

期刊

GEOCHIMICA ET COSMOCHIMICA ACTA
卷 141, 期 -, 页码 547-566

出版社

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.gca.2014.06.037

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资金

  1. Agence Nationale pour la Recherche [ANR-2010-BLAN-621-03]
  2. European Community (ERC) [279790]
  3. GENCI-CINES/IDRIS [x2011086383, x2012086383]

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First-principle molecular dynamics (FPMD) calculations have been performed to evaluate the physical properties of liquid calcium carbonate (CaCO3), which are up to now poorly known. The liquid structure, the density, the atomic vibration motions, the diffusion coefficients of calcium and carbonate ions and the electrical conductivity have been evaluated. As compared with silicate melts, molten CaCO3 is characterized by a low density (similar to 2.25 g/cm(3) at 1623 K and 0.5 GPa), a viscosity almost as low as that of water (similar to 5 mPa s), and a high conductivity (similar to 200 S/m). In using the FPMD calculations for benchmark, an empirical force field has been developed for predicting the properties of molten CaCO3 at any state point in the liquid stability field. This force field is implemented into a classical molecular dynamics (MD) code, much cheaper in computer time, and the equation of state and the phase diagram of the liquid phase have been obtained. The evolutions of the self diffusion coefficients, viscosity, and the electrical conductivity with pressure and temperature have been investigated and the results fitted with analytical forms. It is shown that the Stokes-Einstein equation, expressing the viscosity as a function of diffusion motion, is well followed, and that the Nernst-Einstein equation relating the electrical conductivity to the diffusion coefficients of charge carriers leads to an accurate prediction of the conductivity, provided that a constant correcting factor is applied. Consequently, viscosity and electrical conductivity of the liquid are found to be anticorrelated with each other and can be described by a simple law; lambda = A/eta(0.9) (where A = 1.905, lambda is in S/m, and eta in Pa s). (C) 2014 Elsevier Ltd. All rights reserved.

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