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Extending the four-body problem of Wolfes to non-translationally invariant interactions

Abstract: We propose and solve exactly the Schrödinger equation of a bound quantum system consisting in four particles moving on a real line with both translationally invariant four particles interactions of Wolfes type [1] and additional non translationally invariant four-body potentials. We also generalize and solve exactly this problem in any D-dimensional space by providing full eigensolutions and the corresponding energy spectrum. We discuss the domain of the coupling constant where the irregular solutions becomes physically acceptable.

N° Revue: Few-Body Systems, Volume 54, Issue 11, Springer Vienna - Pagination: pp 1945– - Date:

URL: DOI: 10.1007/s00601-013-0696-z

Mots cles: Schrödinger equation , bound quantum system, four particles, Wolfes four-body problem, Non translationally invariant four-body potentials, D-dimensional space

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citations: 2