Density Functional Theory (DFT) is based on the rigorous Hohenberg-Kohn (HK) theorem, that has been first introduced for electronic systems but holds for all fermionic systems including atomic nuclei. Currently, DFT has reached a high level of sophistication, and represents a suitable tool for a self-consistent, quantitative description of bulk nuclear properties (like masses, radii and deformations) of all nuclei except, perhaps, the lightest ones. Furthermore, time-dependent calculations within the same framework account for the observed properties of several different types of nuclear collective motion. In this paper, we introduce these topics by assuming only a previous knowledge of general quantum mechanics and of basic nuclear phenomenology (we actually review some parts of it).

Heavy nuclei : Introduction to density functional theory and variations on the theme⋆ / G. Colo'. - In: THE EUROPEAN PHYSICAL JOURNAL PLUS. - ISSN 2190-5444. - 133:12(2018 Dec), pp. 553.1-553.21.

Heavy nuclei : Introduction to density functional theory and variations on the theme⋆

G. Colo'
2018

Abstract

Density Functional Theory (DFT) is based on the rigorous Hohenberg-Kohn (HK) theorem, that has been first introduced for electronic systems but holds for all fermionic systems including atomic nuclei. Currently, DFT has reached a high level of sophistication, and represents a suitable tool for a self-consistent, quantitative description of bulk nuclear properties (like masses, radii and deformations) of all nuclei except, perhaps, the lightest ones. Furthermore, time-dependent calculations within the same framework account for the observed properties of several different types of nuclear collective motion. In this paper, we introduce these topics by assuming only a previous knowledge of general quantum mechanics and of basic nuclear phenomenology (we actually review some parts of it).
Settore FIS/04 - Fisica Nucleare e Subnucleare
   European Nuclear Science and Application Research 2
   ENSAR2
   EUROPEAN COMMISSION
   H2020
   654002
dic-2018
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2434/729896
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