Three generalized commutation relations for a single mode of the harmonic oscillator which contains para-bose and q oscillator commutation relations are constructed. These are shown to be inequivalent. The coherent states of the annihilation operator for these three cases are also constructed
By factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Hermite pol...
AbstractBy factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Her...
The two-parameter deformation of canonical commutation relations is discussed. The self-adjointness ...
We show that a single para-Bose oscillator may be regarded as a deformed Bose oscillator. We constru...
In place of the usual commutation relation [â,â†]=1 we consider the generalized commutation relation...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
A generalized commutation relation of a single-mode oscillator is proposed. Bose-Einstein, Fermi-Dir...
All of the irreducible representations are found for a single pair of creation and annihilation oper...
An extended treatment of the one-dimensional q-harmonic oscillator, based on two examples of inequiv...
Relation between Bopp-Kubo formulation andWeyl-Wigner-Moyal symbol calculus, and non-commutative geo...
An extended treatment of the one-dimensional q-harmonic oscillator, based on two examples of inequiv...
Given a real number q such that 0 \u3c q\u3c 1 , the natural setting for the mathematics of a q-osci...
The energy, position, and momentum eigenstates of a para-Bose oscillator system were considered in p...
The most general form of the Hamiltonian is obtained under the restriction that initially coherent s...
A star-product formalism describing deformations of the standard quantum mechanical harmonic oscilla...
By factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Hermite pol...
AbstractBy factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Her...
The two-parameter deformation of canonical commutation relations is discussed. The self-adjointness ...
We show that a single para-Bose oscillator may be regarded as a deformed Bose oscillator. We constru...
In place of the usual commutation relation [â,â†]=1 we consider the generalized commutation relation...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
A generalized commutation relation of a single-mode oscillator is proposed. Bose-Einstein, Fermi-Dir...
All of the irreducible representations are found for a single pair of creation and annihilation oper...
An extended treatment of the one-dimensional q-harmonic oscillator, based on two examples of inequiv...
Relation between Bopp-Kubo formulation andWeyl-Wigner-Moyal symbol calculus, and non-commutative geo...
An extended treatment of the one-dimensional q-harmonic oscillator, based on two examples of inequiv...
Given a real number q such that 0 \u3c q\u3c 1 , the natural setting for the mathematics of a q-osci...
The energy, position, and momentum eigenstates of a para-Bose oscillator system were considered in p...
The most general form of the Hamiltonian is obtained under the restriction that initially coherent s...
A star-product formalism describing deformations of the standard quantum mechanical harmonic oscilla...
By factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Hermite pol...
AbstractBy factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Her...
The two-parameter deformation of canonical commutation relations is discussed. The self-adjointness ...
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