Bohr space in six dimensions

Abstract

A conformal factor in the Bohr model embeds Bohr space in six dimensions, revealing the $O(6)$ symmetry and its contraction to the $E(5)$ at infinity. Phenomenological consequences are discussed after the re-formulation of the Bohr Hamiltonian in six dimensions on a five sphere.

References in corpus (2)

• Bohr Hamiltonian with deformation-dependent mass term for the Davidson potential
• Analytic descriptions for transitional nuclei near the critical point

Cited by in corpus (5)

• Bohr Hamiltonian with a deformation-dependent mass term: physical meaning of the free parameter
• Conjunction of $\gamma$-rigid and $\gamma$-stable collective motion in the critical point of the phase transition from spherical to deformed nuclear shapes
• Competing $\gamma$-rigid and $\gamma$-stable vibrations in neutron rich Gd and Dy isotopes
• Conformal Symmetry in nuclear structure
• Aspects of Shape Coexistence in the Geometric Collective Model of Nuclei