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When (8.2.3) and (8.2.4) are substituted into (8.2.2), (8.2.2) becomes a set of nonlinear integral equations for Yij (r), i, j = 1,2, ... ,L. The total correlation function hij (r) describes the total influence of a particle of radius Ui on another particle of radius aj with respect to their spatial arrangements. From (8.2.2) the total correlation is separated into two contributions. The first contribution is the direct effect between two particles which is short ranged, as indicated in (8.2.3), and is described by Cij(r). The second contribution is an indirect effect, in which a particle of size ai influences some other particles of size al at r/, which in turn affects the particle of size aj' The solution for impenetrable spherical particles has been obtained by Baxter [1970] using a factorization technique. Let HiJCP) and Gij(p) be proportional to the respective 3-D Fourier transform of hij (r) and Cij (r): asp.net code 128 reader C# Code 128 Reader SDK to read, scan Code 128 in C#.NET class ...
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