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The radial wave equation for two particles with a Lennard-Jones relative potential energy, in the reduced form, −(Rψ)′′+25b2(R−12−R−6)Rψ=−λ2Rψ, has been examined for discrete eigenvalues by both variation and perturbation theory. The largest eigenvalue, λ0 (corresponding to the lowest energy level), has been followed, as a function of b, until it disappears into the positive energy continuum. A short table of λ0 and λ1 has been computed.
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Kilpatrick et al. (1951) studied this question.
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