Chiral geometry of higher excited bands in triaxial nuclei with particle-hole configuration

Abstract

The lowest six rotational bands have been studied in the particle-rotor model with the particle-hole configuration $\pi h_{11/2}^1\otimes \nu h_{11/2}^{-1}$ and different triaxiality parameter $\gamma$. Both constant and spin-dependent variable moments of inertial (CMI and VMI) are introduced. The energy spectra, electromagnetic transition probabilities, angular momentum components and $K$-distribution have been examined. It is shown that, besides the band 1 and band 2, the predicted band 3 and band 4 in the calculations of both CMI and VMI for atomic nuclei with $\gamma =30^{\circ }$ could be interpreted as chiral doublet bands.

4 pages, 4 figures

References in corpus (5)

• From chiral vibration to static chirality in ^{135}Nd
• Chiral bands for quasi-proton and quasi-neutron coupling with a triaxial rotor
• Doublet bands in ${}^{126}$Cs in the triaxial rotor model coupled with two quasiparticles
• Candidate MKiD nucleus 106Rh in triaxial relativistic mean-field approach with time-odd fields
• Examining the chiral geometry in 104Rh and 106Rh

Cited by in corpus (10)

• Multiple chiral doublet bands of identical configuration in 103Rh
• Two-dimensional collective Hamiltonian for chiral and wobbling modes
• Behavior of the collective rotor in nuclear chiral motion
• Recent progress in multiple chiral doublet bands
• Static quadrupole moments of nuclear chiral doublet bands
• Possible chiral doublets in ${}^{60}$Ni
• Wobbling geometry in simple triaxial rotor
• Coexistence of planar and aplanar rotations in ${}^{195}$Tl
• Electromagnetic transitions in multiple chiral doublet bands
• Pseudo spin doublet bands and Gallagher Moszkowski doublet bands in ${}^{100}$Y