Structure of the doublet bands in doubly odd nuclei: The case of ${}^{128}Cs$

Abstract

The structure of the $\Delta J=1$ doublet bands in ${}^{128}Cs$ is investigated within the framework of the Interacting Vector Boson Fermion Model (IVBFM). A new, purely collective interpretation of these bands is given on the basis of the used boson-fermion dynamical symmetry of the model. The energy levels of the doublet bands as well as the absolute $B(E2)$ and $B(M1)$ transition probabilities between the states of both yrast and yrare bands are described quite well. The observed odd-even staggering of both $B(M1)$ and $B(E2)$ values is reproduced by the introduction of an appropriate interaction term of quadrupole type, which produces such a staggering effect in the transition strengths. The calculations show that the appearance of doublet bands in certain odd-odd nuclei could be a consequence of the realization of a larger dynamical symmetry based on the non-compact supersymmetry group $OSp(2\Omega /12,R)$.

12 pages, 8 figures

References in corpus (6)

• From chiral vibration to static chirality in ^{135}Nd
• Candidate chiral doublet bands in the odd-odd nucleus ${}^{126}$Cs
• Doublet bands in ${}^{126}$Cs in the triaxial rotor model coupled with two quasiparticles
• Gamma-soft Analog of the Confined Beta-soft Rotor Model
• Collective states of the odd-mass nuclei within the framework of the Interacting Vector Boson Model
• Transition probabilities in the U(6) limit of the Symplectic Interacting Vector Boson Model

Cited by in corpus (1)

• The evolution of the chiral symmetry in cesium isotopes