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Vogel-Tamman-Fulcher equation, modeling

Following the general trend of looldng for a molecular description of the properties of matter, self-diffusion in liquids has become a key quantity for interpretation and modeling of transport in liquids [5]. Self-diffusion coefficients can be combined with other data, such as viscosities, electrical conductivities, densities, etc., in order to evaluate and improve solvodynamic models such as the Stokes-Einstein type [6-9]. From temperature-dependent measurements, activation energies can be calculated by the Arrhenius or the Vogel-Tamman-Fulcher equation (VTF), in order to evaluate models that treat the diffusion process similarly to diffusion in the solid state with jump or hole models [1, 2, 7]. [Pg.164]


See other pages where Vogel-Tamman-Fulcher equation, modeling is mentioned: [Pg.252]    [Pg.386]    [Pg.228]    [Pg.329]    [Pg.57]    [Pg.87]   


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Equations Fulcher-Tamman

Fulcher

Fulcher equation

Model equations

Modeling equations

Modelling equations

Vogel

Vogel-Fulcher

Vogel-Tamman-Fulcher equation

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