2018
DOI: 10.1140/epjp/i2018-12066-2
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Electric quadrupole transitions of deformed nuclei via Davidov-Chaban Hamiltonian within the Kratzer potential

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Cited by 2 publications
(1 citation statement)
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“…Several variations of the Z(4) solution exist in the literature, taking advantage of its exact solvability. In these variations the infinite well potential in the β variable is replaced by a sextic potential [126,134], a Davidson potential [135], a Kratzer potential [136], a Davidson potential with a deformation-dependent mass [137], or a Kratzer potential with a deformation-dependent mass [138,139]. The deformation-dependent mass formalism [140,141], based on supersymmetric quantum mechanics [142,143], reduces the rate of increase of the nuclear moment of inertia with increasing deformation, thus removing a major drawback of the Bohr Hamiltonian [34].…”
Section: The Bohr Collective Modelmentioning
confidence: 99%
“…Several variations of the Z(4) solution exist in the literature, taking advantage of its exact solvability. In these variations the infinite well potential in the β variable is replaced by a sextic potential [126,134], a Davidson potential [135], a Kratzer potential [136], a Davidson potential with a deformation-dependent mass [137], or a Kratzer potential with a deformation-dependent mass [138,139]. The deformation-dependent mass formalism [140,141], based on supersymmetric quantum mechanics [142,143], reduces the rate of increase of the nuclear moment of inertia with increasing deformation, thus removing a major drawback of the Bohr Hamiltonian [34].…”
Section: The Bohr Collective Modelmentioning
confidence: 99%