1989
DOI: 10.1016/0375-9474(89)90290-x
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Self-consistent effective interactions in nuclei

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Cited by 89 publications
(67 citation statements)
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“…Based on the concept of nuclear saturation and the self-consistency between the shape of the mean-field potential (the triaxial harmonic oscillator) and that of a density distribution, Sakamoto and Kishimoto [576] have employed the Landau theory of Fermi liquid [12] and derived the effective multipole-multipole interaction due to shape and angular momentum oscillations; see also [577]. According to this result, the CRPA Hamiltonian has the following form…”
Section: Collective Excitations As Indicator Of Symmetry Breakingmentioning
confidence: 99%
“…Based on the concept of nuclear saturation and the self-consistency between the shape of the mean-field potential (the triaxial harmonic oscillator) and that of a density distribution, Sakamoto and Kishimoto [576] have employed the Landau theory of Fermi liquid [12] and derived the effective multipole-multipole interaction due to shape and angular momentum oscillations; see also [577]. According to this result, the CRPA Hamiltonian has the following form…”
Section: Collective Excitations As Indicator Of Symmetry Breakingmentioning
confidence: 99%
“…This and Kishimoto [30] , the doubly-stretched coordinates are suited to description of systems having quadrupole equilibrium deformations, and possess several advantages over the usual coordinates;…”
Section: Relation Between the Two Methodsmentioning
confidence: 99%
“…Figure 4 shows calculated Poincaré maps (z, p z ) for the Hamiltonian (4.1) with various values of the octupole deformation parameter λ 30 . We see that the system is quasi-integrable for small λ 30 and almost all the phase space is foliated by KAM tori.…”
Section: Poincaré Mapmentioning
confidence: 99%
“…The interaction v (E1) res is expressed in terms of the doubly stretched coordinates x referring to the nuclear selfconsistency model [42]. The term v…”
Section: Fig 3: (Color Online) Probability Distributions For 78−86mentioning
confidence: 99%
“…The isovector strength constant κ t=1 determines the mean position of the GDR. The A-dependence of the isovector strength κ t=1 is assumed to be given by the selfconsistent strength factor [42] …”
Section: Fig 3: (Color Online) Probability Distributions For 78−86mentioning
confidence: 99%