The semiclassical theory developed by Maslov and Fedoriuk is used to calculate the wave function for a two‐dimensional bound state system. We investigate in detail an eigenstate of a coupled anharmonic oscillator system. The primitive semiclassical wave function is obtained from the characteristic function S and the density function J. Each of these functions consists of four branches corresponding to the four possible directions of motion of the classical trajectory through any point. The interference from the four branches determines the basic structure of the wave function. A uniform approximation gives a wave function which is well behaved along each caustic and which is in good agreement with the fully quantal wave function
The Shifman-Vainshtein-Zakharov method of determining the eigenvalues and coupling strengths, from t...
We present a complete derivation of the semiclassical limit of the coherent-state propagator in one ...
In dieser Arbeit wird der Einfluss von diskreten und kontinuierlichen Symmetrien auf semiklassische ...
The semiclassical theory developed by Maslov and Fedoriuk is used to calculate the wave function for...
A method is devised to calculate eigenvalues semiclassically for an anharmonic system whose two unpe...
The method is devised to calculate eigenvalues semiclassically for an anharmonic system whose two un...
A method utilizing integration along invariant curves on Poincaré's surfaces of section is described...
Low order classical perturbation theory is used to obtain semiclassical eigenvalues for a system of ...
Semiclassical studies on molecular bound states, molecular collisions, and time-dependent dynamical ...
Semiclassical techniques have been widely used for describing the dynamics of molecular collisions. ...
It is shown how the "trajectory-close method" introduced in earlier papers of this series can be use...
A set of rules is given for dealing with WKB expansions in the one-dimensional analytic case, whereb...
The semiclassical theory developed by Maslov and Fedoriuk is used to calculate the wave function for...
International audienceThe semiclassical limit, as the Planck constant (h) over bar tends to 0, of bo...
International audienceWe investigate symmetric oscillators, and in particular their quantization, by...
The Shifman-Vainshtein-Zakharov method of determining the eigenvalues and coupling strengths, from t...
We present a complete derivation of the semiclassical limit of the coherent-state propagator in one ...
In dieser Arbeit wird der Einfluss von diskreten und kontinuierlichen Symmetrien auf semiklassische ...
The semiclassical theory developed by Maslov and Fedoriuk is used to calculate the wave function for...
A method is devised to calculate eigenvalues semiclassically for an anharmonic system whose two unpe...
The method is devised to calculate eigenvalues semiclassically for an anharmonic system whose two un...
A method utilizing integration along invariant curves on Poincaré's surfaces of section is described...
Low order classical perturbation theory is used to obtain semiclassical eigenvalues for a system of ...
Semiclassical studies on molecular bound states, molecular collisions, and time-dependent dynamical ...
Semiclassical techniques have been widely used for describing the dynamics of molecular collisions. ...
It is shown how the "trajectory-close method" introduced in earlier papers of this series can be use...
A set of rules is given for dealing with WKB expansions in the one-dimensional analytic case, whereb...
The semiclassical theory developed by Maslov and Fedoriuk is used to calculate the wave function for...
International audienceThe semiclassical limit, as the Planck constant (h) over bar tends to 0, of bo...
International audienceWe investigate symmetric oscillators, and in particular their quantization, by...
The Shifman-Vainshtein-Zakharov method of determining the eigenvalues and coupling strengths, from t...
We present a complete derivation of the semiclassical limit of the coherent-state propagator in one ...
In dieser Arbeit wird der Einfluss von diskreten und kontinuierlichen Symmetrien auf semiklassische ...