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The boundary-condition constraint method (BCCM) is a generalization of R-matrix theory that permits the shell model to be used as a basis for nuclear-reaction calculations and which permits the correct farasymptotic behavior of the wave function to be imposed as a constraint on shell-model bound-state calculations. For practical application it is necessary to truncate sums over an infinite number of levels. The purpose of this paper is to investigate how effective the few-level approximation might be. The BCCM is used to calculate an s-wave bound state for a square well in the two- and three-level approximations. The BCCM results are found to compare favorably with the exact and shell-model results. The BCCM is used to calculate the s and p-wave scattering from a square well in the two- and three-level approximations. The results are found to compare favorably with the exact and Wigner R-matrix-theory results. We note that within the n-level approximation there is some ambiguity in the form of the Green's function to be used with the BCCM.
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Nagarajan et al. (1965) studied this question.
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