Speaker
Byul Moon
Description
In astrophysical environments, the beta( )-decay of unstable nuclei plays a crucial role in generating the final isotopic abundances along with rapid neutron-capture reactions (r-processes). The -decay strengths are largely influenced by the so-called Gamow-Teller (G-T) interaction that is closely related to the spin-isospin interaction. This spin-isospin excitation is one of important ingredient for modeling the nuclear shell structure. Consequently, the role played by the G-T transition provides plenty of information on nuclear structure and nucleosynthesis. The G-T strength has been mainly constrained by the transformation between a proton and a neutron in the high-angular momentum orbital-spin partners such as; - , - , and - . However, in extreme neutron-rich environments, it can be controlled by the interplay between a neutron in the upper orbital and a proton in the lower orbital among a spin-orbital doublets, for instance, - .
Investigating of the neutron-rich nuclei beyond Sn has attracted much attention because they are expected to reveal changes of size, diffuseness, and shell closures and, on the other side, to give information on nucleosynthesis along the r-process paths. However, it is a challenging task to determine decay rates and life times for the nuclei in this region. Here we present for the first time the -decay of Te ( ) to odd-odd I ( ). The parent nuclide Te was produced through the in-flight fission of U beam with the energy of 345 MeV per nucleon on a Be target at the Radioactive Ion Beam Factory (RIBF), RIKEN. By using a -delayed -ray spectroscopy, a decay scheme of I has been established. Three levels fed strongly from the ground 0 state of the mother nucleus Te have been assigned as a 1 state based on the log values. These 1 states can be interpreted as being associated with the configuration formed by the G-T transition between a neutron in the orbital and a proton in the orbital. Systematic features of level structures and G-T transitions are discussed within the framework of the spherical shell model and deformed shell model descriptions.