Abstract
We present analytical calculations of transition matrices in ion-atom ionizing collisions. The final correlated state is represented by a series expansion in terms of two-body Coulombic wave functions. We study the particular case when this series is the multivariable confluent hypergeometric function Φ2. Transition matrices are also represented by a series using undistorted and distorted wave approaches for the initial state. We show that this series is strongly convergent and analyze the contribution of their different terms to the double differential cross sections within the undistorted approach.
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