Abstract
When three particles interact via zero-range potentials it is possible to find some exact solutions of the three-body Schrodinger equation for infinite scattering lengths. For s-wave interactions the exact solutions correspond to the famous Efimov states. Similar exact solutions for two-body zero-range potentials with l = 1 are considered in this manuscript. Efimov states emerge in the limit as a 1 → ∞ . We also report exact solutions for l = 0 with a 0 ≠ 0 .
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