Abstract

A general theory of slow-atom collisions is presented with special emphasis on the effects of nuclear statistics and atomic fine and/or hyperfine structures. Symmetry properties of the collision complex and correlations between the molecular states and the separated-atom states are carefully examined. The frame transformations between various angular momentum coupling schemes are derived, which, in combination with the multichannel quantum defect theory, provides a solid foundation for the computation and the physical interpretation of slow-atom collision processes. The theory reduces to those of Stoof {ital et} {ital al}. [Phys. Rev. B {bold 38}, 4688 (1988)] and Zygelman {ital et} {ital al}. [Phys. Rev. A {bold 49}, 2587 (1994); {bold 50}, 3920 (1994)] in their respective ranges of validity. {copyright} {ital 1996 The American Physical Society.}

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