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If the iteration of (4.1.9) is continued, the expressions will become increasingly cumbersome to handle. Therefore, Feynman diagrams [Frisch, 1968] are introduced as follows: :::::: Q(rI), vertex over which spatial integration and

=(0)

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(r,r o )

== (G(r, r o ))

r\:::::: (Q(rI)Q(r2))

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These rules set up a one-to-one correspondence between the analytical expressions in (4.1.9) and their graphical representations. Thus, (4.1.9) becomes

(4.1.10)

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A strongly connected diagram or irreducible diagram is defined as one in which the diagram cannot be divided without breaking the correlation connections. For example, the ~grams are strongly connected:

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Note that weakly connected diagrams can be obtained by connecting strongly connected diagrams. For example,

This means that on iteration of an operator equation or an integral equation where the operator is a strongly connected diagram, the weakly connected diagrams will be reproduced from those iterations. Thus when one sets up an operator equation or an integral equation, only strongly connected diagrams need to be included. The mass operator is defined as the sum of all strongly connected diagrams, minus end connectors:

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(4.1.11)

-- -= t=\

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(4.1.12) The weakly connected diagrams in (4.1.10) which contain two strongly connected elements may be summed as (4.1.13) Weakly connected diagrams are reproduced by cascading of mass operators. Continuing with this process, the Neumann series for the mean dyadic Green's function may be written in the form:

C"'\

C2S::::-.-

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and constraining the difference scheme to be stable when A = 0, then the remaining part of (IV.2.S) is linear and the solutions are given by the roots zi (for i = 1,2,. . . ,k ) of m(z)= 0. If the roots are all different, then

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=-+--0

[-+-- -+~+...]

(4.1.14) (4.1.15)

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==-+--@=

Equation (4.1.15) is the diagrammatic representation of the Dyson's equation. One can verify that all the diagrams, both weak and strong, are included in the Dyson's equation. The Dyson's equation is an exact equation for the mean field. In analytical form, Dyson's equation becomes

= =(0)

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=(0)

(r, rI) Q(rl, 1'2)' (G(r2' 1'0 (4.1.16)

where Q(rl' r2) is the dyadic mass operator. For a statistical homogeneous medium, the mass operator is statistically translational invariant so that the mean field is also translational invariant.

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