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Random phase approximation for light nuclei based on fully relativistic Hartree-Fock calculations

P. G. Blunden, P. McCorquodale

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Abstract

The particle-hole spectra of light nuclei are examined in the self-consistent random phase approximation based on fully relativistic Hartree and Hartree-Fock models for the nuclear ground state. The particle-hole interaction is completely prescribed by the ground-state calculation. It includes \ensuremath{\sigma}, \ensuremath{\omega}, \ensuremath{\rho}, and \ensuremath{\pi} meson exchanges, with \ensuremath{\sigma} and \ensuremath{\omega} parameters adjusted to fit the bulk properties of nuclear matter. Differences between Hartree (no exchange) and Hartree-Fock (with exchange) predictions for the spectra are discussed.

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What this paper is about

The particle-hole spectra of light nuclei are examined in the self-consistent random phase approximation based on fully relativistic Hartree and Hartree-Fock models for the nuclear ground state. The particle-hole interaction is completely prescribed by the ground-state calculation. It includes \ensuremath{\sigma}, \ensuremath{\omega}, \ensuremath{\rho}, and \ensuremath{\pi} meson exchanges, with \ensuremath{\sigma} and \ensuremath{\omega} parameters adjusted to fit the bulk properties of nuclear matter. Differences between Hartree (no exchange) and Hartree-Fock (with exchange) predictions for the spectra are discussed.

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Available abstract

The particle-hole spectra of light nuclei are examined in the self-consistent random phase approximation based on fully relativistic Hartree and Hartree-Fock models for the nuclear ground state. The particle-hole interaction is completely prescribed by the ground-state calculation. It includes \ensuremath{\sigma}, \ensuremath{\omega}, \ensuremath{\rho}, and \ensuremath{\pi} meson exchanges, with \ensuremath{\sigma} and \ensuremath{\omega} parameters adjusted to fit the bulk properties of nuclear matter. Differences between Hartree (no exchange) and Hartree-Fock (with exchange) predictions for the spectra are discussed.

Key concepts: Hartree–Fock method, Physics, Random phase approximation, Hartree, Ground state, Sigma, Meson, Omega

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