We calculate complete quasienergy spectra (rather than partial information thereon) from classical periodic orbits for the kicked top, throughout the transition from integrability to well-developed chaos. The standard error incurred for the quasienergies is a small percentage of their mean spacing, even though the effective Planck constant is not pushed to small values. The price paid is the inclusion of collective contributions of clusters of periodic orbits near bifurcations into Gutzwiller's trace formula
We discuss the coarse-grained level density of the Hénon-Heiles system above the barrier energy, whe...
In a previous paper we introduced examples of Hamiltonian mappings with phase space structures resem...
Oscillations in the probability density of quantum transitions of the eigenstates of a chaotic Hamil...
We investigate classical and semiclassical aspects of codimension-two bifurcations of periodic orbit...
Abstract. We derive a uniform approximation for semiclassical contributions of periodic orbits to th...
Thesis (Ph.D.), Physics, Washington State UniversityRare sets of classical orbits, such as the heter...
We investigate the resonance spectrum of the H\\\'enon-Heiles potential up to twice the barrier ener...
Gutzwiller's trace formula for the semiclassical density of states diverges at the bifurcation point...
Since its first appearance in 1971, Gutzwiller\'s trace formula has been extended to systems with co...
We investigated numerically, for a generic quantum system (a kicked top), how the singular behavior ...
Bifurcations of classical orbits introduce divergences into semiclassical spectra which have to be s...
Despite considerable progress during the past decades in devising a semiclassical theory for classic...
For the description of closed as well as open two-dimensional Hamiltonian systems with mixed phase-...
AbstractWe study the convolution of semi-classical spectral distributions associated to h-pseudodiff...
The idea of classical action correlation is extended in order to give semiclassical explanation for ...
We discuss the coarse-grained level density of the Hénon-Heiles system above the barrier energy, whe...
In a previous paper we introduced examples of Hamiltonian mappings with phase space structures resem...
Oscillations in the probability density of quantum transitions of the eigenstates of a chaotic Hamil...
We investigate classical and semiclassical aspects of codimension-two bifurcations of periodic orbit...
Abstract. We derive a uniform approximation for semiclassical contributions of periodic orbits to th...
Thesis (Ph.D.), Physics, Washington State UniversityRare sets of classical orbits, such as the heter...
We investigate the resonance spectrum of the H\\\'enon-Heiles potential up to twice the barrier ener...
Gutzwiller's trace formula for the semiclassical density of states diverges at the bifurcation point...
Since its first appearance in 1971, Gutzwiller\'s trace formula has been extended to systems with co...
We investigated numerically, for a generic quantum system (a kicked top), how the singular behavior ...
Bifurcations of classical orbits introduce divergences into semiclassical spectra which have to be s...
Despite considerable progress during the past decades in devising a semiclassical theory for classic...
For the description of closed as well as open two-dimensional Hamiltonian systems with mixed phase-...
AbstractWe study the convolution of semi-classical spectral distributions associated to h-pseudodiff...
The idea of classical action correlation is extended in order to give semiclassical explanation for ...
We discuss the coarse-grained level density of the Hénon-Heiles system above the barrier energy, whe...
In a previous paper we introduced examples of Hamiltonian mappings with phase space structures resem...
Oscillations in the probability density of quantum transitions of the eigenstates of a chaotic Hamil...