Efficient solution of three-body quantum collision problems: Application to the Temkin-Poet model

摘要

The solution for the three-body quantum oscillation problems were developed using a variable-spacing finite-difference algorithm. This method was applied to the Temkin-Poet electron-hydrogen model collision problem. The calculation were performed for electrons colliding with hydrogen atoms in the Temkin-Poet model for the impact energies ranging from 17.6 to 150 eV.