Several methods designed to avoid computational anomalies in the multichannel variational formalism of Kohn are considered. Two new methods are proposed. A new variant of the optimized anomaly-free method ensures that the computed K-matrix is symmetric. This method avoids spurious singularities but may give results that vary discontinuously with energy. A second new method, the restricted interpolated anomaly-free method, avoids both singularities and discontinuities, and produces a symmetric K matrix. Two-channel model calculations show that both new methods have accuracy comparable to the earlier anomaly-free and optimized anomaly-free methods.
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R. K. Nesbet (1978) studied this question.
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