Add to ORKGBy means of periodic orbit theory and deformed cavity model, we have investigated semiclassical origin of superdeformed shell structure and also of reflection-asymmetric deformed shapes. Systematic analysis of quantum-classical correspondence reveals that bifurcation of equatorial orbits into three-dimensional ones play predominant role in the formation of these shell structures
'Semiclassical Physics' emphasizes the close connection between the shorter classical periodic orbit...
AbstractBy computing the Poincaréʼs surfaces of section and Lyapunov exponents, we study the effect ...
Bifurcations from spherically symmetric states can occur in many physical and biological systems. Th...
Shell structure of the single-particle spectrum for reflection-asymmetric deformed cavity is investi...
We have derived a semiclassical trace formula for the level density of the three-dimensional spheroi...
A short survey of the semiclassical periodic orbit theory, initiated by M. Gutzwiller and generalize...
We apply periodic orbit theory to a two-dimensional non-integrable billiard system whose boundary is...
Background: Ground-state octupole deformations are suggested in nuclei located in the north-east nei...
We derived the semiclassical trace formulas for the level density as sums over periodic-orbit famili...
Numerical calculations have shown that bifurcations of periodic orbits of Hamiltonian systems often ...
We derive an analytical trace formula for the level density of the two-dimensional elliptic billiard...
We examine photodetachment of H− in parallel electric and magnetic fields, hν+H−→H+e− using semiclas...
23 pages, 7 figures, 2 tables, to be published in a special edition of Physica Scripta to commemorat...
We investigated numerically, for a generic quantum system (a kicked top), how the singular behavior ...
We extend the semiclassical theory of scarring of quantum eigenfunctions Án(q) by classical periodic...
'Semiclassical Physics' emphasizes the close connection between the shorter classical periodic orbit...
AbstractBy computing the Poincaréʼs surfaces of section and Lyapunov exponents, we study the effect ...
Bifurcations from spherically symmetric states can occur in many physical and biological systems. Th...
Shell structure of the single-particle spectrum for reflection-asymmetric deformed cavity is investi...
We have derived a semiclassical trace formula for the level density of the three-dimensional spheroi...
A short survey of the semiclassical periodic orbit theory, initiated by M. Gutzwiller and generalize...
We apply periodic orbit theory to a two-dimensional non-integrable billiard system whose boundary is...
Background: Ground-state octupole deformations are suggested in nuclei located in the north-east nei...
We derived the semiclassical trace formulas for the level density as sums over periodic-orbit famili...
Numerical calculations have shown that bifurcations of periodic orbits of Hamiltonian systems often ...
We derive an analytical trace formula for the level density of the two-dimensional elliptic billiard...
We examine photodetachment of H− in parallel electric and magnetic fields, hν+H−→H+e− using semiclas...
23 pages, 7 figures, 2 tables, to be published in a special edition of Physica Scripta to commemorat...
We investigated numerically, for a generic quantum system (a kicked top), how the singular behavior ...
We extend the semiclassical theory of scarring of quantum eigenfunctions Án(q) by classical periodic...
'Semiclassical Physics' emphasizes the close connection between the shorter classical periodic orbit...
AbstractBy computing the Poincaréʼs surfaces of section and Lyapunov exponents, we study the effect ...
Bifurcations from spherically symmetric states can occur in many physical and biological systems. Th...