Add to ORKGThe dynamical algebra associated to a family of Isospectral Oscillator Hamiltonians, named {\it Distorted Heisenberg Algebra} because its dependence on a distortion parameter W \geq 0, has been recently studied. The connection of this algebra with the Hilbert space of entire functions of growth (1/2, 2) is analized
We show the use of the theory of Lie algebras, especially their oscillator realizations, in the cont...
From an invited talk given by M.R. Kibler to TIM-11 (Timisoara, Romania, 24-26 November 2011) and to...
In this second of a series of articles, a pair of quantized free oscillators is transformed into a r...
Coherent states for a family of isospectral oscillator Hamiltonians are derived from a suitable choi...
We show that the q-deformation of the Weyl-Heisenberg (q-WH) algebra naturally arises in discretized...
It is shown that the higher order supersymmetric partners of the harmonic oscillator Hamiltonian pro...
We study an N-body Calogero model in the S_N-symmetric subspace of the positive definite Fock space....
We revise the construction of creation/annihilation operators in quantum mechanics based on the repr...
By resorting to the Fock--Bargmann representation, we incorporate the quantum Weyl--Heisenberg ($q$-...
AbstractWe show that there is only one non-trivial Hilbert space of entire functions that is invaria...
For a general Hamiltonian appropriate to a single canonical degree of freedom, a universal propagato...
We introduce a generalization of the Heisenberg algebra which is written in terms of a functional of...
The following sections are included: Introduction and statement of the problem; Random variables i...
Schrõdinger equations in phase space are much discussed and questioned in quantum physics and chemis...
It is shown that q-deformed quantum mechanics (systems with q-deformed Heisenberg commutation relati...
We show the use of the theory of Lie algebras, especially their oscillator realizations, in the cont...
From an invited talk given by M.R. Kibler to TIM-11 (Timisoara, Romania, 24-26 November 2011) and to...
In this second of a series of articles, a pair of quantized free oscillators is transformed into a r...
Coherent states for a family of isospectral oscillator Hamiltonians are derived from a suitable choi...
We show that the q-deformation of the Weyl-Heisenberg (q-WH) algebra naturally arises in discretized...
It is shown that the higher order supersymmetric partners of the harmonic oscillator Hamiltonian pro...
We study an N-body Calogero model in the S_N-symmetric subspace of the positive definite Fock space....
We revise the construction of creation/annihilation operators in quantum mechanics based on the repr...
By resorting to the Fock--Bargmann representation, we incorporate the quantum Weyl--Heisenberg ($q$-...
AbstractWe show that there is only one non-trivial Hilbert space of entire functions that is invaria...
For a general Hamiltonian appropriate to a single canonical degree of freedom, a universal propagato...
We introduce a generalization of the Heisenberg algebra which is written in terms of a functional of...
The following sections are included: Introduction and statement of the problem; Random variables i...
Schrõdinger equations in phase space are much discussed and questioned in quantum physics and chemis...
It is shown that q-deformed quantum mechanics (systems with q-deformed Heisenberg commutation relati...
We show the use of the theory of Lie algebras, especially their oscillator realizations, in the cont...
From an invited talk given by M.R. Kibler to TIM-11 (Timisoara, Romania, 24-26 November 2011) and to...
In this second of a series of articles, a pair of quantized free oscillators is transformed into a r...