The de Broglie-Bohm quantum trajectories are found in analytically closed forms for the eigenstates and the coherent state of the Lewis-Riesenfeld (LR) invariant of a time-dependent harmonic oscillator. It is also shown that an eigenstate (a coherent state) of an invariant can be interpreted as squeezed states obtained by squeezing an eigenstate (a coherent state) of another invariant. This provides ways for a whole description of squeezed states
In this article, we formulate the study of the unitary time evolution of systems consisting of an in...
The concept of squeezing has so far been applied mainly to light, as is evidenced by the number of r...
In this work we present the classical and quantum solutions of time-dependent coupled harmonic oscil...
It is shown that the eigenvalue problem for the Hamiltonians of the standard form, $H=p^2/(2m)+V(x)$...
The generalized invariant and its eigenstates of a general quadratic oscillator are found. The Schrö...
Starting with evaluations of propagator and wave function for the damped harmonic oscillator with ti...
The Schrodinger equation is used to exactly evaluate the propagator, wave function, energy expectati...
abstract: The Quantum Harmonic Oscillator is one of the most important models in Quantum Mechanics. ...
The evolution operator of a Caldirola-Kanai type quantum parametric oscillator with a generalized qu...
The main aim of the paper is to present the analytical solution of the Belavkin quantum filtering eq...
The possibility of representing the quantum states of a harmonic oscillator not on the whole alpha-p...
In this article, we formulate the study of the unitary time evolution of systems consisting of an in...
We find that real and complex Bohmian quantum trajectories resulting from well-localized Klauder coh...
We find that real and complex Bohmian quantum trajectories resulting from well-localized Klauder coh...
In this article, we formulate the study of the unitary time evolution of systems consisting of an in...
In this article, we formulate the study of the unitary time evolution of systems consisting of an in...
The concept of squeezing has so far been applied mainly to light, as is evidenced by the number of r...
In this work we present the classical and quantum solutions of time-dependent coupled harmonic oscil...
It is shown that the eigenvalue problem for the Hamiltonians of the standard form, $H=p^2/(2m)+V(x)$...
The generalized invariant and its eigenstates of a general quadratic oscillator are found. The Schrö...
Starting with evaluations of propagator and wave function for the damped harmonic oscillator with ti...
The Schrodinger equation is used to exactly evaluate the propagator, wave function, energy expectati...
abstract: The Quantum Harmonic Oscillator is one of the most important models in Quantum Mechanics. ...
The evolution operator of a Caldirola-Kanai type quantum parametric oscillator with a generalized qu...
The main aim of the paper is to present the analytical solution of the Belavkin quantum filtering eq...
The possibility of representing the quantum states of a harmonic oscillator not on the whole alpha-p...
In this article, we formulate the study of the unitary time evolution of systems consisting of an in...
We find that real and complex Bohmian quantum trajectories resulting from well-localized Klauder coh...
We find that real and complex Bohmian quantum trajectories resulting from well-localized Klauder coh...
In this article, we formulate the study of the unitary time evolution of systems consisting of an in...
In this article, we formulate the study of the unitary time evolution of systems consisting of an in...
The concept of squeezing has so far been applied mainly to light, as is evidenced by the number of r...
In this work we present the classical and quantum solutions of time-dependent coupled harmonic oscil...