Graphical studies of three-body wave functions obtained with the correlation-function hyperspherical-harmonic method.
作者： M. I. Haftel , V. B. Mandelzweig
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摘要: Graphical representations of three-particle wave functions obtained by direct solution the Schr\"odinger equation with correlation-function hyperspherical-harmonic (CFHH) method are and analyzed for ground excited states helium atom state \ensuremath{\mu}dd mesomolecular ion. The inclusion adequate singular cluster-correlation behavior is shown to be crucial importance a proper description function. In CFHH function product correlation smooth factor expanded into (HH) functions. While HH expansion itself not able reproduce correct form function, correlations results in its even low values maximal global momenta ${\mathit{K}}_{\mathit{m}}$.
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