1988
DOI: 10.1103/physrevc.38.1921
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Variable moment of inertia in the interacting boson model

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Cited by 2 publications
(2 citation statements)
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“…On the other hand, in the cranking calculations of Schaaser and Brink although /3 does not change in lowest order of cranking frequency, inclusion of higher order correction terms is found [13] to stretch the nucleus whereas expression for jc does not change. Thus it is instructive to see J(]~) dependence in the two approaches.…”
Section: Cranking Approachmentioning
confidence: 89%
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“…On the other hand, in the cranking calculations of Schaaser and Brink although /3 does not change in lowest order of cranking frequency, inclusion of higher order correction terms is found [13] to stretch the nucleus whereas expression for jc does not change. Thus it is instructive to see J(]~) dependence in the two approaches.…”
Section: Cranking Approachmentioning
confidence: 89%
“…In this approach, ground state moment of inertia is calculated with the help of cranking formula of Inglis [9] and Belyaev [10] I(k'ljxlk)l z The superscript M is to denote the microscopic aspect of calculations. In (13), I k) is the deformed singleparticle state with k denoting the appropriate quantum numbers; rn~ is the magnetic quantum number along the symmetry axis. The deformed single-particle basis is generated using the deformed oscillator potential of Nilsson et al [11].…”
Section: Cranking Approachmentioning
confidence: 99%