Stokes-Einstein relation: Difference between revisions

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The '''Stokes-Einstein relation''', originally derived by William Sutherland, states
:<math> D=\frac{k_B T}{6\pi\eta r} </math>
==References==
==References==
#William Sutherland "A dynamical theory of diffusion for non-electrolytes and the molecular mass of albumin", Philosophical Magazine  '''9''' pp. 781-785 (1905)
#[http://dx.doi.org/10.1063/1.449616 Robert Zwanzig and Alan K. Harrison "Modifications of the Stokes–Einstein formula", Journal of Chemical Physics '''83''' pp. 5861-5862 (1985)]
#[http://dx.doi.org/10.1063/1.449616 Robert Zwanzig and Alan K. Harrison "Modifications of the Stokes–Einstein formula", Journal of Chemical Physics '''83''' pp. 5861-5862 (1985)]
#[http://dx.doi.org/10.1063/1.2738063    M. Cappelezzo, C. A. Capellari, S. H. Pezzin, and L. A. F. Coelho  "Stokes-Einstein relation for pure simple fluids", Journal of Chemical Physics '''126''' 224516 (2007)]
#[http://dx.doi.org/10.1063/1.2738063    M. Cappelezzo, C. A. Capellari, S. H. Pezzin, and L. A. F. Coelho  "Stokes-Einstein relation for pure simple fluids", Journal of Chemical Physics '''126''' 224516 (2007)]
[[category: Non-equilibrium thermodynamics]]
[[category: Non-equilibrium thermodynamics]]

Revision as of 16:57, 8 November 2007

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The Stokes-Einstein relation, originally derived by William Sutherland, states

References

  1. William Sutherland "A dynamical theory of diffusion for non-electrolytes and the molecular mass of albumin", Philosophical Magazine 9 pp. 781-785 (1905)
  2. Robert Zwanzig and Alan K. Harrison "Modifications of the Stokes–Einstein formula", Journal of Chemical Physics 83 pp. 5861-5862 (1985)
  3. M. Cappelezzo, C. A. Capellari, S. H. Pezzin, and L. A. F. Coelho "Stokes-Einstein relation for pure simple fluids", Journal of Chemical Physics 126 224516 (2007)