Using all the available empirical information, we analyze the spacing distributions of low-lying 2+ levels of even-even nuclei. To obtain statistically relevant samples, the nuclei are grouped into classes defined by the ratio R4/2 of the excitation energies of the first 4+ and 2+ levels. This ratio serves as a measure of collectivity in nuclei. With the help of Bayesian inference, we determine the chaoticity parameter for each class. This parameter is found to vary strongly with R4/2 and takes particularly small values in nuclei that have one of the dynamical symmetries of the interacting boson model
Random matrix ensembles defined by a mean-field one-body and chaos generating two-body interaction a...
Bayesian inference is applied to the nearest-neighbor and next-nearest-neighbor spacing distribution...
The current PhD thesis presents a collection of selected articles related to the theoretical and num...
Using all the available empirical information, we analyze the spacing distributions of low-lying 2<s...
AbstractUsing all the available empirical information, we analyze the spacing distributions of low-l...
A statistical analysis of the distribution of level spacings for states with the same spin and parit...
The energy region of the first few MeV above the ground state shows interesting features of the nucl...
The nearest neighbor spacing distribution of levels of deformed even-even nuclei classified accordin...
The spectral statistics of low-lying states of several fp shell nuclei are studied with realistic sh...
The interplay of pairing with the different terms of the residual interaction is explored for the lo...
6 pags., 4 figs. -- 11th International Spring Seminar on Nuclear Physics: Shell Model and Nuclear St...
During the last three decades the quest for chaos in nuclei has been quite intensive, both with theo...
Dependence of the level-density fluctuations on the interaction strengths for the 106Ag energy spect...
18 pages, 15 figuresInternational audienceMotivated by the role that spectral properties play for th...
We study the fluctuation properties of 0+ levels in rotational nuclei using the framework of SU(3) d...
Random matrix ensembles defined by a mean-field one-body and chaos generating two-body interaction a...
Bayesian inference is applied to the nearest-neighbor and next-nearest-neighbor spacing distribution...
The current PhD thesis presents a collection of selected articles related to the theoretical and num...
Using all the available empirical information, we analyze the spacing distributions of low-lying 2<s...
AbstractUsing all the available empirical information, we analyze the spacing distributions of low-l...
A statistical analysis of the distribution of level spacings for states with the same spin and parit...
The energy region of the first few MeV above the ground state shows interesting features of the nucl...
The nearest neighbor spacing distribution of levels of deformed even-even nuclei classified accordin...
The spectral statistics of low-lying states of several fp shell nuclei are studied with realistic sh...
The interplay of pairing with the different terms of the residual interaction is explored for the lo...
6 pags., 4 figs. -- 11th International Spring Seminar on Nuclear Physics: Shell Model and Nuclear St...
During the last three decades the quest for chaos in nuclei has been quite intensive, both with theo...
Dependence of the level-density fluctuations on the interaction strengths for the 106Ag energy spect...
18 pages, 15 figuresInternational audienceMotivated by the role that spectral properties play for th...
We study the fluctuation properties of 0+ levels in rotational nuclei using the framework of SU(3) d...
Random matrix ensembles defined by a mean-field one-body and chaos generating two-body interaction a...
Bayesian inference is applied to the nearest-neighbor and next-nearest-neighbor spacing distribution...
The current PhD thesis presents a collection of selected articles related to the theoretical and num...