theoretical calculation of the coefficient of viscosity of water by non-equilibrium statistical mechanics of simple liquid

Ma Shu-bin; Yuan Ye-li

doi:10.1007/BF02845470

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theoretical calculation of the coefficient of viscosity of water by non-equilibrium statistical mechanics of simple liquid

Updated：2023-05-16

- theoretical calculation of the coefficient of viscosity of water by non-equilibrium statistical mechanics of simple liquid
- Journal of Oceanology and Limnology Vol. 12, Issue 1, Pages: 30-41(1994)
- Affiliations：
  
  First Institute of Oceanography
- Author bio：
- Funds：
- DOI：10.1007/BF02845470
  CLC：
- Published：1994
- Accepted：
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Shu-bin, M., Ye-li, Y. theoretical calculation of the coefficient of viscosity of water by non-equilibrium statistical mechanics of simple liquid., Chin. J. Ocean. Limnol. 12, 30–41 (1994). https://doi.org/10.1007/BF02845470
DOI：

Shu-bin, M., Ye-li, Y. theoretical calculation of the coefficient of viscosity of water by non-equilibrium statistical mechanics of simple liquid., Chin. J. Ocean. Limnol. 12, 30–41 (1994). https://doi.org/10.1007/BF02845470 DOI：

摘要

Abstract

The liquid state

especially water

has long been regarded as the most formidable problem in the field of statistical mechanics. The coefficient of viscosity of water is calculated using a simplified model based on the microstructure of water and methods similar to that used by Rice et al. (1961) who studied the non-equilibrium statistical mechanics of simple liquids

such as liquid argon

derived from the Liouville equation. This work's singlet and doublet equations are somewhat different from those derived by Rice et al. (1961) and solutions were obtained by the perturbation method. The calculated coefficient of viscosity of water at different temperature

using this method agreed well with standard values.

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Keywords

references

Allnatt, A. R. and Rices, S. A., 1961. On the kinetic theory of dense fluids, VII: the doublet distribution function for rigid spheres with an attrractive potential.J. Chem. Phys. 34: 2156–2165.

Fukenstan, M. B.,1960. Structures and Physical Properties of Molecules. (Translated in Chinese from Russian) Science Press, Beijing

Kihara, T., 1953. The mathematical theory of electrical dischanger in gases. B. Velocity-distribution of positive ions in a static field.Rev. Mod. Phys. 25: 844–852.

Lowry, B. A. Rice, S. A., and Gray, P., 1964. On the kinetic theory of dense fluids, XVII: the shear viscosity.J. Chem. Phys. 40: 3673–3683.

Mayer, J. E., and Mayer, M. G., 1977. Statistical Mechanics, A Wiley-Interscience Publication, 491 pp.

Prigogine, I., 1962. Non-equilibrium Statistical Mechanics, Interscience Publishers, New York, 250 pp.

Rice, S. A. and Allnatt, A. R., 1961. On the kinetic theory of dense fluids, VI: singlet distribution function for rigid spheres with an attractive potential.J. Chem. Phys. 34: 2144–2155.

Rice, S. A. and Gray, P., 1965. The Statistical Mechanics of Simple Liquids. Interscience Publishers, New York, 582 pp.

Robinson, A. R., 1989. Progress in geophysical fluid dynamics.Earth Sci. Rev. 26: 191–212.

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