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Hartree--Fock--Bogoliubov theory with applications to nuclei

A.L. Goodman
- 01 Jun 1979 - 
- Vol. 11, Iss: 1, pp 263-366
TLDR
In this paper, the usefulness of the HBF theory is demonstrated. Among the topics covered are pairing interactions, backbending, symmetry properties, nuclear deformation, quasiparticle transformations.
Abstract
The enormous usefulness of the HBF theory is demonstrated. Among the topics covered are pairing interactions, backbending, symmetry properties, nuclear deformation, quasiparticle transformations. (AIP)

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Self-consistent mean-field models for nuclear structure

TL;DR: In this paper, the authors review the present status of self-consistent mean field (SCMF) models for describing nuclear structure and low-energy dynamics and present several extensions beyond the mean-field model which are currently used.
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Recent trends in the determination of nuclear masses

TL;DR: The mass of the nucleus has been of capital importance not only for various aspects of nuclear physics, but also for other branches of physics, notably weak-interaction studies and astrophysics as mentioned in this paper.
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Spontaneous symmetry breaking in rotating nuclei

TL;DR: In this article, the concept of spontaneous symmetry breaking is applied to the rotating mean field of nuclei, which is based on the tilted-axis cranking model, taking into account that the rotational axis can take any orientation with respect to the deformed density distribution.
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Pairing in Nuclear Systems: From Neutron Stars to Finite Nuclei

TL;DR: In this article, the links between many-body pairing as it evolves from the underlying nucleon-nucleon interaction and the eventual experimental and theoretical manifestations of superfluidity in infinite nuclear matter and of pairing in finite nuclei are discussed.
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A finite range pairing force for density functional theory in superfluid nuclei

TL;DR: In this paper, the problem of pairing in the S 0 1 channel of finite nuclei is revisited and the authors use well-known techniques of Talmi and Moshinsky to expand the matrix elements in a series of separable terms.
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