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POSITIONS FOR DENSE MEDIA in NET Encoder QR in Illustrations of Contact Functions Bar Code barcode library in However, because of the finiteness of particle size, the joint robability density function of two particle positions cannot be independent If p(1'i' 1'j) is the joint probability density function of two particles centered at 1'i and 1'j, then P(1'i' 1'j) = 0 for l1'i - Tj I smaller than the minimum separation which is the diameter if the two particles are spheres of the same radius The pair distribution function is proportional to the joint probability density functions of two particles The finiteness of the particle sizes creates nontrivial pair distribution functions The Fourier transform of the pair distribution function is the structure factor We have discussed pair distribution function in 4, Section 52 of Volume 1 In this chapter, we consider two methods of studying random particle positions.

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One method is based on analytic theory to derive analytic pair distribution functions The other method is to use Monte Carlo simulations to generate particle positions The Monte Carlo procedure of generating particle positions is also important as numerical solutions of the Maxwell equations can be computed based on the generated realizations On the other hand, analytic pair distribution function is useful for analytic scattering theory of dense media Analytic scattering theory of dense media will be treated in Volume III In Section 1, we describe the pair distribution function under the PercusYevick approximation In Section 2, we consider the case where the particles in the same medium can have different sizes In Section 3, we describe Monte Carlo simulations of spherical particles In Section 4, we consider the case of sticky particles This represents the case when particles have adhesive force.

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