2007
DOI: 10.1103/physrevc.75.064312
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Further explorations of Skyrme-Hartree-Fock-Bogoliubov mass formulas. VII. Simultaneous fits to masses and fission barriers

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Cited by 312 publications
(383 citation statements)
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“…For comparison, we also list the empirical barrier heights from the Reference Input Parameter Library (RIPL-3) [80]; the HFB fission barriers obtained by fitting the neutron-induced fission cross section [81]; and predictions of ETFSI [82], FRLDM [83], and HFB-14 [31] models, together with hfodd calculations with the SkM * EDF. (For SkM * predictions including the energy correction due to the rotational zero-point motion, see Ref.…”
Section: Superdeformed States and Fission Barriersmentioning
confidence: 99%
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“…For comparison, we also list the empirical barrier heights from the Reference Input Parameter Library (RIPL-3) [80]; the HFB fission barriers obtained by fitting the neutron-induced fission cross section [81]; and predictions of ETFSI [82], FRLDM [83], and HFB-14 [31] models, together with hfodd calculations with the SkM * EDF. (For SkM * predictions including the energy correction due to the rotational zero-point motion, see Ref.…”
Section: Superdeformed States and Fission Barriersmentioning
confidence: 99%
“…However, this fine-tuning again was not done directly at the HFB level but by a manual readjustment of the surface coefficient of the EDF using a phenomenological model. Also, in the Bsk14 EDF of the HFB-14 mass model [31] by the Bruxelles-Montréal collaboration, data on fission barriers were utilized to optimize the EDF parameters by adding phenomenological collective corrections, including a rotational one. One may, therefore, conclude that no EDF has ever been systematically optimized at the deformed HFB level (and without phenomenological corrections added) by explicitly considering constraints on states at large deformations.…”
Section: Introductionmentioning
confidence: 99%
“…With macroscopic-microscopic models, precise descriptions of nuclear masses have been achieved [7][8][9][10][11][12][13][14]. Based on the non-relativistic density functional theory (DFT), a series of Hartree-Fock-Bogoliubov mass models has been developed [15][16][17][18][19]. Recently, to explore the limit of the nuclear landscape and to estimate theoretical uncertainties in drip lines, the Skyrme-DFT calculations with six different parametrizations have been performed, and approximately 7000 bound nuclei with Z ≤120 were predicted [20].…”
Section: Introductionmentioning
confidence: 99%
“…According to the HFB-14 model [15], on the neutron-rich side the bound isotopes should reach at least up to 148 Pd while on the neutron deficient side six more isotopes should be particle stable ( 85−90 Pd).…”
Section: Discovery Of 91−128 Pdmentioning
confidence: 99%
“…According to the HFB-14 model [15], 172 Sb should be the last odd-odd particle stable neutron-rich nucleus while the even-odd particle stable neutron-rich nuclei should continue through 177 Sb. The proton dripline has been crossed with the observation of the proton emitter 105 Sb, however, 102 Sb, 101 Sb, and 100 Sb could still have half-lives longer than 10 −9 s [47].…”
Section: Discovery Of 103−140 Sbmentioning
confidence: 99%