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Two-Point Non-Equilibrium Correlation Functions

we turn to the calculation of two-point moments. We take the quantities defined by expression (4.7) and average the products of p (t) and pk(t—s), p (t) and pk(t — s), respectively. By taking into account the properties of the equilibrium moments, we find that [Pg.69]

These expressions can be written in a simplified form when inertia effects are not taken into consideration. [Pg.69]

The derivative of the function of instant relaxation is expressed in the delta-function [Pg.69]

These expressions ought to be transformed to eliminate the dependence on the antisymmetrical tensor of the velocity gradients. We can use the new variable v = s — u to rewrite some of the integrals in the above expressions. So, for example, [Pg.70]

Similar transformations allow us to find new expressions for the considered moments [Pg.70]


See other pages where Two-Point Non-Equilibrium Correlation Functions is mentioned: [Pg.69]    [Pg.144]   


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Correlation point

Equilibrium correlation

Equilibrium correlation function

Equilibrium function

Equilibrium point

Non-equilibrium

Point Two

Point functions

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