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Convergence of a neutron-deuteron multiple-scattering series

James Whiting and Michael G. Fuda
Phys. Rev. C 12, 320(R) – Published 1 July 1975
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Abstract

It is shown by means of an example that a multiple-scattering series for neutron-deuteron scattering, based on the Alt-Grassberger-Sandhas version of the Faddeev equations, can be made to converge by subtracting out the deuteron pole in the two-nucleon T matrix. The subtraction is carried out by means of Kowalski's generalized Sasakawa method. The interactions between the nucleons are rank one separable potentials with Gaussian form factors.

NUCLEAR REACTIONS Scattering theory, neutron-deuteron scattering below breakup threshold.

  • Received 18 February 1975

DOI:https://doi.org/10.1103/PhysRevC.12.320

©1975 American Physical Society

Authors & Affiliations

James Whiting

  • Department of Physics and Astronomy, State University of New York, Buffalo, New York 14214

Michael G. Fuda*,†

  • Natuurkundig Laboratorium der Vrije Universiteit, Amsterdam, The Netherlands and Department of Physics and Astronomy, State University of New York, Buffalo, New York 14214

  • *Visiting Professor for 1973-1974.
  • †Permanent address.

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Vol. 12, Iss. 1 — July 1975

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