Add to ORKGWe show that the q-deformation of the Weyl-Heisenberg (q-WH) algebra naturally arises in discretized systems, coherent states, squeezed states and systems with periodic potential on the lattice. We incorporate the q-WH algebra into the theory of (entire) analytical functions, with applications to theta and Bloch functions
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...
We construct a new family of q-deformed coherent states $|z>_q$, where $0 < q < 1$. These states are...
By resorting to the Fock--Bargmann representation, we incorporate the quantum Weyl--Heisenberg ($q$-...
The noise (variance squared) of a component of the electromagnetic field - considered as a quantum o...
Using a generalization of the q-commutation relations, we develop a formalism in which it is possibl...
Using general construction of star-product the q-deformed Wigner-Weyl-Moyal quantization procedure i...
It is shown that q-deformed quantum mechanics (systems with q-deformed Heisenberg commutation relati...
We discuss the r\^ole of quantum deformation of Weyl-Heisenberg algebra in dissipative systems and f...
This subject of this thesis is the physical application of deformations of Lie algebras and their us...
In this report I review some aspects of the algebraic structure of QFT related with the doubling of ...
The q-deformed harmonic oscillator is studied in the light of q-deformed phase space variables. This...
In this talk it is shown that in one version of q-algebras there exists states-a subset of the coher...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
The dynamical algebra associated to a family of Isospectral Oscillator Hamiltonians, named {\it Dist...
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...
We construct a new family of q-deformed coherent states $|z>_q$, where $0 < q < 1$. These states are...
By resorting to the Fock--Bargmann representation, we incorporate the quantum Weyl--Heisenberg ($q$-...
The noise (variance squared) of a component of the electromagnetic field - considered as a quantum o...
Using a generalization of the q-commutation relations, we develop a formalism in which it is possibl...
Using general construction of star-product the q-deformed Wigner-Weyl-Moyal quantization procedure i...
It is shown that q-deformed quantum mechanics (systems with q-deformed Heisenberg commutation relati...
We discuss the r\^ole of quantum deformation of Weyl-Heisenberg algebra in dissipative systems and f...
This subject of this thesis is the physical application of deformations of Lie algebras and their us...
In this report I review some aspects of the algebraic structure of QFT related with the doubling of ...
The q-deformed harmonic oscillator is studied in the light of q-deformed phase space variables. This...
In this talk it is shown that in one version of q-algebras there exists states-a subset of the coher...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
The dynamical algebra associated to a family of Isospectral Oscillator Hamiltonians, named {\it Dist...
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...
We construct a new family of q-deformed coherent states $|z>_q$, where $0 < q < 1$. These states are...