![]() ![]() See for “NIST Chemistry Webbook.” NIST Standard Reference Database No. Google ScholarĬalculation programs for water viscosity and self-diffusion coefficient” (2020). Kharitonov, in 8th International Conference on the Properties of Water and Steam ( Standard substances for the calibration of viscometers,” Bull. , Google Scholar CrossrefĮffect of pressure on the viscosity of water,” NatureĢ07, 620 (1965). Viscosity of water measured to pressures of 6GPa and temperatures of 300 ☌,” Phys. Imperial College of Science and Technology, Cappi, The Viscosity of Water at High Pressure ( Identification of a low-frequency elastic behaviour in liquid water,” J. Viscosity of water substance-New international formulation and its background,” J. New international formulation for the viscosity of H 2O,” J. Application to a glass forming liquid: OrthoTerPhenyl (OTP),” Ann. Diffusion equations, distribution functions viscosity and diffusion coefficients, correlation functions,” Ann. First experimental tests of the simple theory with translational modes,” Ann. Simple theory with translational modes,” Ann. First experimental tests of the simple theory with rotational modes,” Ann. Non-extensive visco-elastic theory,” Ann. Self-diffusion coefficient of bulk and confined water: A critical review of classical molecular simulation studies,” Mol. Viscosity and self-diffusion of supercooled and stretched water from molecular dynamics simulations,” J. O'Connell, The Properties of Gases and Liquids, 5th ed. Rani, Viscosity of Liquids: Theory, Estimation, Experiment, and Data ( Viscosity: A critical review of practical predictive and correlative methods,” Can. , Google Scholar CrossrefĪ thermodynamic model to predict electron mobility in superfluid helium,” Phys. Modelling the mobility of positive ion clusters in normal liquid helium over large pressure ranges,” Phys. Finally, the formalism of the model makes it possible to understand the “anomalies” observed on the dynamic viscosity and self-diffusion coefficient and their possible links. Moreover, it also allows the modeling within experimental accuracy of the translational self-diffusion data available in the literature in all water fluid phases. This approach makes it possible to reproduce the water viscosity with a better accuracy than the 2008 International Association for the Properties of Water and Steam (IAPWS) formulation and also with a more physically satisfying modeling of the isochors. It is shown that the discrepancies in the literature data are only apparent and can be quantitatively explained by different experimental configurations (e.g., geometry, calibration). On the basis of an unprecedented comparative analysis of a collection of published experimental data, the modeling is applied to the case of water in all its fluid phases, in particular in the supercooled phase. The main feature of the model is that all measurable quantities are predicted, depending on external parameters in a non-trivial way (e.g., the experimental set-up geometry, in particular the sample size). This model is shown to emerge from the introduction of fractional calculus in a usual model of condensed matter physics based on an elastic energy functional. A microscopic model, which is able to simultaneously describe the dynamic viscosity and the self-diffusion coefficient of fluids, is presented. ![]()
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