Add to ORKGOperator angle-action variables are studied in the frame of the SU(2) algebra, and their eigenstates and coherent states are discussed. The quantum mechanical addition of action-angle variables is shown to lead to a noncommutative Hopf algebra. The group contraction is used to make the connection with the harmonic oscillator
An effective operational approach to quantum mechanics is to focus on the evolution of wave packets,...
The de Broglie-Bohm quantum trajectories are found in analytically closed forms for the eigenstates ...
In this article, we develop quantum mechanics upon the framework of the quantum mechanical Hamilton-...
Wave packet motions of a single electron in harmonic potentials or a magnetic field are obtained ana...
The dynamical properties of the wave and particle aspects of the harmonic oscillator can be studied ...
In this second of a series of articles, a pair of quantized free oscillators is transformed into a r...
Semiclassical transformation theory implies an integral representation for stationary-state wave fun...
We present a new generalised eigenfunction of the reduced two-particle, mixed-charge, hyperbolic Rui...
The frequency of a classical periodic system and the energy levels of the corresponding quantum syst...
International audienceAccording to Schrödinger's ideas, classical dynamics of point particles should...
We present some physically interesting, in general non-stationary, one-dimensional solutions to the ...
Harmonic wave functions for integer and half-integer angular momentum are given in terms of the Eule...
An effective operational approach to quantum mechanics is to focus on the evolution of wave packets,...
An important feature of the wave equation is that its solutions q(r, t) are uniquely specified once ...
Abstract. We consider a six-parameter family of the square integrable wave functions for the simple ...
An effective operational approach to quantum mechanics is to focus on the evolution of wave packets,...
The de Broglie-Bohm quantum trajectories are found in analytically closed forms for the eigenstates ...
In this article, we develop quantum mechanics upon the framework of the quantum mechanical Hamilton-...
Wave packet motions of a single electron in harmonic potentials or a magnetic field are obtained ana...
The dynamical properties of the wave and particle aspects of the harmonic oscillator can be studied ...
In this second of a series of articles, a pair of quantized free oscillators is transformed into a r...
Semiclassical transformation theory implies an integral representation for stationary-state wave fun...
We present a new generalised eigenfunction of the reduced two-particle, mixed-charge, hyperbolic Rui...
The frequency of a classical periodic system and the energy levels of the corresponding quantum syst...
International audienceAccording to Schrödinger's ideas, classical dynamics of point particles should...
We present some physically interesting, in general non-stationary, one-dimensional solutions to the ...
Harmonic wave functions for integer and half-integer angular momentum are given in terms of the Eule...
An effective operational approach to quantum mechanics is to focus on the evolution of wave packets,...
An important feature of the wave equation is that its solutions q(r, t) are uniquely specified once ...
Abstract. We consider a six-parameter family of the square integrable wave functions for the simple ...
An effective operational approach to quantum mechanics is to focus on the evolution of wave packets,...
The de Broglie-Bohm quantum trajectories are found in analytically closed forms for the eigenstates ...
In this article, we develop quantum mechanics upon the framework of the quantum mechanical Hamilton-...