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Abstract
A derivation of the Born-Green-Yvon (BGY) integral equation for two-dimensional systems is given. A form that is amenable to numerical solution for g(r) or inversion for phi (r) is obtained. To verify the result, the author shows that the integral equation for the case of rigid disks given before is derivable from the general expression. The two-dimensional forms of the Percus-Yevick (PY) and hypernetted chain (HNC) equations are also presented.
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