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Boltzmann Equation Collision Frequency Reformulation

To derive the Enskog s equation for a dense gas, Enskog [37] did departure from the kinetic theory of dilute mono-atomic gases that is described by the Boltzmann [Pg.345]

The scattering cross section is expressed in terms of the variable k, simply by defining a function g) by [109, 117]  [Pg.346]

The deflection angle 0 is defined as the angle between the fined eind initial velocities 0 = -k — Ill ll appeeirs that the phrase scattering is used for the case of Maxwelliein billiard ball particles, whereas the phrase deflection is used in the more general case considering a center of force. [Pg.346]

It appears that the variable k will be convenient shortly calculating the collision term because it allows us to write down the number of scattered particles in a form independent of the particular system of coordinates used in the previous calculations (i.e., the laboratory frame). Trigonometrical considerations imply that  [Pg.347]

It follows that the number of particles scattered into the differential area element per unit time, given by (2.646), can be rewritten using (2.648)-(2.650). The result is  [Pg.347]


See other pages where Boltzmann Equation Collision Frequency Reformulation is mentioned: [Pg.345]    [Pg.345]    [Pg.346]   


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