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Statistics of many-particle systems

For the preliminary treatment, let us consider the simplest one-component system, e.g., thermodynamically equilibrium liquid, having a fixed number of particles. Introduce the microscopic density of a particle number defining it with the help of the Dirac -function  [Pg.109]

Fluctuation dispersion = N — N)) ) = N ) — (N) could be expressed through mean squared of N  [Pg.109]

As it is seen from the derivation, only the second, non-singular term [Pg.110]

Therefore p2 oo) = v . It is convenient to eliminate dimension-dependent concentration co-factor v , defining the joint correlation function [Pg.110]

Since the function emerges (in calculations) usually in a form of [Pg.110]


See other pages where Statistics of many-particle systems is mentioned: [Pg.108]    [Pg.175]    [Pg.178]    [Pg.108]   


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