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Numerical Calculation of the Ground-State Properties of Nuclear Matter Using the Approximation
Phys. Rev. 149, 784 – Published 23 September, 1966
DOI: https://doi.org/10.1103/PhysRev.149.784
Abstract
This paper investigates numerically for the case of nuclear matter the consequences of one particular method of terminating the infinite chain of coupled Green's-function equations. Of special interest is a comparison of this theory with the theory investigated previously. These two approximate theories rely on solution of a -matrix equation and they differ in the selection of the propagator for intermediate states. Using separable, nonlocal potentials the -matrix equations are solved and the bulk properties of the system obtained. Results are presented for the energy and number densities, the effective mass, the nuclear compressibility, and the two-particle correlation function. It is found that the two theories give similar results, with predicting several MeV less binding than does.
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