Triaxial Shapes in the Interacting Vector Boson Model
H. G. Ganev

TL;DR
This paper introduces a new dynamical symmetry limit in the Interacting Vector Boson Model that predicts stable triaxial shapes in nuclei, demonstrated through theoretical calculations matching experimental data for $^{192}$Os.
Contribution
The paper proposes a novel dynamical symmetry in IVBM that models triaxial nuclear shapes and studies the effects of perturbations on the energy surface, connecting algebraic models with geometric triaxiality.
Findings
Perturbations induce a stable triaxial minimum in the energy surface.
The model accurately reproduces the low-lying spectrum of $^{192}$Os.
The energy surface shows a shallow triaxial minimum, indicating triaxial features in nuclei.
Abstract
A new dynamical symmetry limit of the two-fluid Interacting Vector Boson Model (IVBM), defined through the chain , is introduced. The algebra considered in the present paper closely resembles many properties of the limit of IBM-2, which have been shown by many authors geometrically to correspond to the rigid triaxial model. The influence of different types of perturbations on the energy surface, in particular the addition of a Majorana interaction and an O(6) term to the model Hamiltonian, is studied. The effect of these perturbations results in the formation of a stable triaxial minimum in the energy surface of the IVBM Hamiltonian under consideration. Using a schematic Hamiltonian which possesses a perturbed dynamical symmetry, the…
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