Add to ORKGCoherent states for a family of isospectral oscillator Hamiltonians are derived from a suitable choice of annihilation and creation operators. The Fock-Bargmann representation is also obtained
The Hamiltonian for the oscillator has earlier been written in the form H=ℏω(2v+v+λ+·λ+3/2), where v...
In the coherent state of the harmonic oscillator, the probability density is that of the ground stat...
The possibility of representing the quantum states of a harmonic oscillator not on the whole alpha-p...
Recently we have obtained, on the basis of a group approach to quantization, a Bargmann-Fock-like re...
The dynamical algebra associated to a family of Isospectral Oscillator Hamiltonians, named {\it Dist...
We describe a family of quantum states of the Schr\"odinger cat type as superpositions of the harmon...
Starting with evaluations of propagator and wave function for the damped harmonic oscillator with ti...
We give a construction of coherent states for strictly isospectral Hamiltonians by exploiting the fa...
Generalizing a recent proposal leading to one-parameter families of Hamiltonians and to new sets of ...
The equivalence between the q-deformed harmonic oscillator and a specific anharmonic oscillator mode...
For a general Hamiltonian appropriate to a single canonical degree of freedom, a universal propagato...
Overcomplete families of states of the type of Barut-Girardello coherent states (BG CS) are construc...
We explicitly construct a Hamiltonian whose exact eigenfunctions are the generalized Laguerre functi...
The notion of f-oscillators generalizing q-oscillators is introduced. For classical and quantum case...
The notion of f-oscillators generalizing q-oscillators is introduced. For classical and quantum case...
The Hamiltonian for the oscillator has earlier been written in the form H=ℏω(2v+v+λ+·λ+3/2), where v...
In the coherent state of the harmonic oscillator, the probability density is that of the ground stat...
The possibility of representing the quantum states of a harmonic oscillator not on the whole alpha-p...
Recently we have obtained, on the basis of a group approach to quantization, a Bargmann-Fock-like re...
The dynamical algebra associated to a family of Isospectral Oscillator Hamiltonians, named {\it Dist...
We describe a family of quantum states of the Schr\"odinger cat type as superpositions of the harmon...
Starting with evaluations of propagator and wave function for the damped harmonic oscillator with ti...
We give a construction of coherent states for strictly isospectral Hamiltonians by exploiting the fa...
Generalizing a recent proposal leading to one-parameter families of Hamiltonians and to new sets of ...
The equivalence between the q-deformed harmonic oscillator and a specific anharmonic oscillator mode...
For a general Hamiltonian appropriate to a single canonical degree of freedom, a universal propagato...
Overcomplete families of states of the type of Barut-Girardello coherent states (BG CS) are construc...
We explicitly construct a Hamiltonian whose exact eigenfunctions are the generalized Laguerre functi...
The notion of f-oscillators generalizing q-oscillators is introduced. For classical and quantum case...
The notion of f-oscillators generalizing q-oscillators is introduced. For classical and quantum case...
The Hamiltonian for the oscillator has earlier been written in the form H=ℏω(2v+v+λ+·λ+3/2), where v...
In the coherent state of the harmonic oscillator, the probability density is that of the ground stat...
The possibility of representing the quantum states of a harmonic oscillator not on the whole alpha-p...