2002
DOI: 10.1088/0954-3899/28/8/305
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Octupole deformations in actinides at high spins within the cranking Skyrme$ndash$Hartree$ndash$Fock approach

Abstract: The cranked Skyrme III effective Hamiltonian is applied for the analysis of the rotational dependence of the quadrupole and octupole moments in Ra, Th and U isotopes. A comparison of the intrinsic electric dipole moments calculated in the model with available experimental and theoretical values is presented. It is found that the non-axial octupole deformation Y32 becomes favourable at high spins for the actinide nuclei.

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Cited by 25 publications
(24 citation statements)
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“…6, we compare the measured values of |D 0 | with the recent Skyrme Hartree-Fock calculations of Tsvetkov et al [20]. These calculations are in substantial agreement with earlier theoretical works [21,25] for Ra and Th isotopes.…”
Section: >012supporting
confidence: 87%
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“…6, we compare the measured values of |D 0 | with the recent Skyrme Hartree-Fock calculations of Tsvetkov et al [20]. These calculations are in substantial agreement with earlier theoretical works [21,25] for Ra and Th isotopes.…”
Section: >012supporting
confidence: 87%
“…Thus, the region traditionally associated with octupole deformation, N < 138, is characterized by large dipole moments and negligible splitting between the bands, while the vibrational region, N > 140, is characterized by large splittings and small dipole moments. [20] for Ra, Th, and U isotopes. Experimental |D 0 | (black circles) from the compilations of Refs.…”
Section: >012mentioning
confidence: 99%
See 1 more Smart Citation
“…The cranking HFB calculations with Skyrme [561] and Gogny [562] forces predict a non-axial Y 31 octupole deformation in light nuclei at high spins. The results based on the Skyrme interaction demonstrate the importance of a nonaxial Y 32 octupole deformation in actinide nuclei at fast rotation [563]. The onset of a non-axial octupole deformation was found in 162 Yb [564].…”
Section: Shape Transitions In Rotating Nucleimentioning
confidence: 78%
“…The electric dipole moment would vanish for the collective motion of a fluid with uniform charge density, as the center of charge would coincide with the center of mass. Therefore,the observed E1 transition ampli- tudes are entirely due to the non uniformity of the nuclear charge distribution [45]. To calculate the value of B(E1)= (i||M(E1)||f ) 2 /(2J i + 1), the E1 transition operator has been assumed to have the form [46,47,48,49] …”
Section: Other Possible Tests Of the Critical-point Behaviormentioning
confidence: 99%