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Free Green Function for Overlapping Spheres

Delphine Cabaret/ Christian Brouder/ and Philippe Sainctavit  [Pg.485]

F-75252 PARIS Cedex 05, FRANCE LMPSM, Universite de Nancy I Boite Postale 239 [Pg.485]

The first section is devoted to the derivation of the two-center expansion of the Green function in overlapping spheres. This expansion is a notoriously difficult problem (Sack, 1964) that was finally solved by Sun and Su. In the second section, we discuss the use of this overlapping Green function. [Pg.485]

We have to calculate the integral /(/c) of Eq.(2) which depends on the spherical Bessel functions and is expressed as  [Pg.486]

According to Cauchy s theorem, plus the integral over the large half-circle Cm [Pg.486]

Since ji —qr) = -iyji qr) and / + ( + / is even (property of the Gaunt coefficients), is rewritten as follows  [Pg.486]


See other pages where Free Green Function for Overlapping Spheres is mentioned: [Pg.485]    [Pg.485]   


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