Isoscalar giant resonances in a relativistic model
- 1 May 1989
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review C
- Vol. 39 (5) , 2022-2029
- https://doi.org/10.1103/physrevc.39.2022
Abstract
Isoscalar giant resonances in finite nuclei are studied in a relativistic random-phase approximation approach. The model is self-consistent in the sense that one set of coupling constants generates the Dirac-Hartree single-particle spectrum and the residual particle-hole interaction. The relativistic random-phase approximation is used to calculate response functions of multipolarity L=0, 2, 3, and 4 in light and medium nuclei. It is found that monopole and quadrupole modes exhibit a collective character. The peak energies are overestimated, but not as much as one might think if the bulk properties (compression modulus, effective mass) were the only relevant quantities.Keywords
This publication has 13 references indexed in Scilit:
- Relativistic description of nuclear systems in the Hartree-Fock approximationPhysical Review C, 1987
- Giant monopole and quadrupole states in the relativistic σ-ω modelNuclear Physics A, 1987
- Systematics of nuclear matter and finite nuclei properties in a non-linear relativistic mean field approachNuclear Physics A, 1984
- THE COMPRESSION MODES IN NUCLEI - AN EXPERIMENTAL REVIEWLe Journal de Physique Colloques, 1984
- Self-consistent calculations of nuclear response for closed-shell nucleiNuclear Physics A, 1983
- Self-Consistent Description of Nuclear ExcitationsProgress of Theoretical Physics Supplement, 1983
- Self-consistent hartree description of finite nuclei in a relativistic quantum field theoryNuclear Physics A, 1981
- Structure of collective states in even-even systems with a proton single j-shell and a neutron single j-shellNuclear Physics A, 1981
- Sum rules for nuclear collective excitationsPhysics Reports, 1979
- A relativistic many-body theory of high density matterAnnals of Physics, 1977