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van der Waals equation
(redirected from Van der Waals equation of state)

   Also found in: Encyclopedia, Wikipedia 0.01 sec.
van der Waals equation  (vn dr wôlz, wälz)
n.
An equation of state that relates the pressure, volume, and absolute temperature of a gas taking into account the finite size of molecules, and their intermolecular attraction, having the form RT = (P + av-2)(v - b), where R is the gas constant, T is the absolute temperature, P is the pressure, v is the volume, and a and b are constants.

[After Johannes Diderik van der Waals (1837-1923), Dutch physicist.]

van der Waals equation [ˈvæn də ˌwɑːlz]
n
(Physics / General Physics) an equation of state for a non-ideal gas that takes account of intermolecular forces and the volume occupied by the molecules of the gas

van der Waals equation
An equation that relates the pressure, volume, and absolute temperature of a gas taking into account the finite size of molecules, and their intermolecular attraction, having the form RT = (P + av-2)(v - b), where R is the gas constant, T is the absolute temperature, P is the pressure, v is the volume of fluid per molecule, a is a measure of the attraction of the molecules for each other (due to van der Waals forces), and b is the volume occupied by a single molecule. The equation accurately captures phase transitions between liquid and gas phases of substances. See also ideal gas law.


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As mentioned previously, the 2-domain Tait equation and the Van Der Waals equation of state were the equations chosen in this work for the polymer and gas, respectively.
 
 
 
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