Nuclear Forces in the Momentum Space

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Abstract
Several fundamental problems on a two-nucleon system in the momentum space are discussed with the view that they will be useful for treating the two-nucleon problem completely nonstatically, i. e. without making use of the expansion in terms of the inverse of the mass of the nucleon. General forms for a two-nucleon potential in the momentum space are derived, and the integral equations which are the Fourier transform of the Schrödinger equation and their solutions are briefly discussed. Formulas for matrix elements of the most general types of potentials are evaluated and are applied to the nonstatic one-pion-exchange potential.

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