We have derived a semiclassical trace formula for the level density of the three-dimensional spheroidal cavity. To overcome the divergences occurring at bifurcations and in the spherical limit, the trace integrals over the action-angle variables were performed using an improved stationary phase method. The resulting semiclassical level density oscillations and shell-correction energies are in good agreement with quantummechanical results. We find that the bifurcations of some dominant short periodic orbits lead to an enhancement of the shell structure for ‘‘superdeformed’’ shapes related to those known from atomic nuclei
The three-dimensional trajectories of a neutron in an average deformed potential are studied for two...
We derive an analytical trace formula for the level density of the two-dimensional elliptic billiard...
4 pages 5 figures, revtex4Large scale shell model calculations in two major oscillator shells (sd an...
We derived the semiclassical trace formulas for the level density as sums over periodic-orbit famili...
By means of periodic orbit theory and deformed cavity model, we have investigated semiclassical orig...
Shell structure of the single-particle spectrum for reflection-asymmetric deformed cavity is investi...
The analytical trace formula for a dense cascade of bifurcations was derived using the improved stat...
A short survey of the semiclassical periodic orbit theory, initiated by M. Gutzwiller and generalize...
International audienceShell corrections to the moment of inertia (MI) are calculated for a Woods–Sax...
'Semiclassical Physics' emphasizes the close connection between the shorter classical periodic orbit...
Following the semiclassical formalism of Strutinsky et al., we have obtained the complete eigenvalue...
We apply periodic orbit theory to a two-dimensional nonintegrable billiard system whose boundary is ...
We give an analysis, based on periodic orbit theory, of the super-shell structure observed in numeri...
It was recently shown in self-consistent Hartree-Fock calculations that a harmonically trapped dilut...
The origin of octupole deformation for even-even nuclei near the doubly-closed shell configurations ...
The three-dimensional trajectories of a neutron in an average deformed potential are studied for two...
We derive an analytical trace formula for the level density of the two-dimensional elliptic billiard...
4 pages 5 figures, revtex4Large scale shell model calculations in two major oscillator shells (sd an...
We derived the semiclassical trace formulas for the level density as sums over periodic-orbit famili...
By means of periodic orbit theory and deformed cavity model, we have investigated semiclassical orig...
Shell structure of the single-particle spectrum for reflection-asymmetric deformed cavity is investi...
The analytical trace formula for a dense cascade of bifurcations was derived using the improved stat...
A short survey of the semiclassical periodic orbit theory, initiated by M. Gutzwiller and generalize...
International audienceShell corrections to the moment of inertia (MI) are calculated for a Woods–Sax...
'Semiclassical Physics' emphasizes the close connection between the shorter classical periodic orbit...
Following the semiclassical formalism of Strutinsky et al., we have obtained the complete eigenvalue...
We apply periodic orbit theory to a two-dimensional nonintegrable billiard system whose boundary is ...
We give an analysis, based on periodic orbit theory, of the super-shell structure observed in numeri...
It was recently shown in self-consistent Hartree-Fock calculations that a harmonically trapped dilut...
The origin of octupole deformation for even-even nuclei near the doubly-closed shell configurations ...
The three-dimensional trajectories of a neutron in an average deformed potential are studied for two...
We derive an analytical trace formula for the level density of the two-dimensional elliptic billiard...
4 pages 5 figures, revtex4Large scale shell model calculations in two major oscillator shells (sd an...