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The Faddeev equation is applied to solve for the energy of three α particles using a local static two-body potential obtained by fitting scattering phase shifts. A single bound state is found with a binding energy of 2.79 MeV. Although this value is not very close to the ground-state energy of C¹², the existence of a 3-α bound state with a binding energy of several MeV indicates that the main structure of C¹² is like a composite of three α particles. The effect of inelastic processes is estimated in a rough approximation by using a two-channel two-body potential. It is shown that they can easily increase the binding energy of the 3-α bound state by several MeV.
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Fulco et al. (1968) studied this question.
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