Abstract
The Khuri series for the partial-wave amplitude has been modified in such a way as to explicitly single out the Born term. In deriving this modified series it is shown that one needs weaker asymptotic conditions on the partial-wave amplitude than those used by Khuri. The convergence of these series has been investigated for the case of a single Yukawa potential. It is found that the modified series converges considerably faster than the Khuri series.

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