This paper deals with the theoretical foundation of effective two-body forces for the generator coordinate method and the projected mean-field method. The first aim of this paper is to reduce the in-medium content of a generalized G matrix, removing the hard-core problem in this extended context, into various local densities. Then, we consider the possible renormalization of multibody forces through a density-dependent two-body interaction in the context of configuration mixing calculations. A density dependence of the form ρ^σ, as used in Skyrme and Gogny forces, is successfully interpreted as doing so when the mixed density is used. Finally, we propose a simple extension of the Skyrme force dedicated to the calculation of matrix elements between nonorthogonal product states, which are needed to evaluate the correlated energy.
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Duguet et al. (2003) studied this question.
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