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Potential of Average Force and Helmholtz Energy Changes

Potential of Average Force and Helmholtz Energy Changes [Pg.289]

We have already seen in various places in Chapter 3 that correlation functions are related to the changes in Helmholtz energy. We now derive a similar relation for the pair correlation function of pure liquids. [Pg.289]

FIGURE 5.12. Region of integration [Eq. (5.4.17)] for two hard spheres of diameter cr at a distance 0 R cr. The integration extends over the volume of revolution of the intersection between the two circles centered at R and R . Half of this intersection is darkened in the figure. [Pg.289]

FIGURE 5.13. The form of the function v(/ ) for hard spheres, using Eq. (5.4.17). Note that the function changes smoothly as we cross R = g = and that it is a monotonically decreasing function of R in the region 0 cr. The two [Pg.290]

Consider a system of N simple spherical particles in a volume V at temperature T. The Helmholtz energy for such a system is [Pg.290]




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And potential energy

Average force

Energy and Change

Energy average

Force and energy

Force and potential

Force and potential energy

Helmholtz

Helmholtz potential

Potential average

Potential energy changes

Potential energy force

Potential forces

Potential of average force

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