Abstract

Several authors have, using a variety of approximations, predicted a sharp minimum in the angular distribution for the process $p+\mathrm{H}(1s)\ensuremath{\rightarrow}\mathrm{H}(1s)+p$, over a wide range of energies. I have used the results of recent impact-parameter coupled-state calculations, in conjunction with the eikonal approximation, to calculate differential cross sections for this process in the energy range 15-200 keV; no sharp minima were found, but at the lowest end of the energy range there is some indication of the emergence of a dip. The present results are qualitatively consistent with the results of Glembocki and Halpern who used a Coulomb-projected Born approximation.

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