The annihilation-creation operators a((+/-)) are defined as the positive/negative frequency parts of the exact Heisenberg operator solution for the "sinusoidal coordinate". Thus a((+/-)) are hermitian conjugate to each other and the relative weights of various terms in them are solely determined by the energy spectrum. This unified method applies to most of the solvable quantum mechanics of single degree of freedom including those belonging to the "discrete" quantum mechanics
We revise the construction of creation/annihilation operators in quantum mechanics based on the repr...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
AbstractBy factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Her...
The annihilation-creation operators a((+/-)) are defined as the positive/negative frequency parts of...
The annihilation-creation operators $a^{(\pm)}$ are defined as the positive/negative frequency parts...
The annihilation–creation operators of the harmonic oscillator, the basic and most important tools i...
AbstractThe annihilation–creation operators of the harmonic oscillator, the basic and most important...
Exact Heisenberg operator solutions for independent “sinusoidal coordinates” as many as the degree o...
Various examples of exactly solvable ‘discrete’ quantum mechanics are explored explicitly with empha...
Abstract Exact Heisenberg operator solutions for independent 'sinusoidal coordinates' as m...
A comprehensive review of the discrete quantum mechanics with the pure imaginary shifts and the real...
We show the use of the theory of Lie algebras, especially their oscillator realizations, in the cont...
By factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Hermite pol...
We present a simple recipe to construct exactly and quasiexactly solvable Hamiltonians in one-dimens...
A comprehensive review of exactly solvable quantum mechanics is presented with the emphasis of the r...
We revise the construction of creation/annihilation operators in quantum mechanics based on the repr...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
AbstractBy factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Her...
The annihilation-creation operators a((+/-)) are defined as the positive/negative frequency parts of...
The annihilation-creation operators $a^{(\pm)}$ are defined as the positive/negative frequency parts...
The annihilation–creation operators of the harmonic oscillator, the basic and most important tools i...
AbstractThe annihilation–creation operators of the harmonic oscillator, the basic and most important...
Exact Heisenberg operator solutions for independent “sinusoidal coordinates” as many as the degree o...
Various examples of exactly solvable ‘discrete’ quantum mechanics are explored explicitly with empha...
Abstract Exact Heisenberg operator solutions for independent 'sinusoidal coordinates' as m...
A comprehensive review of the discrete quantum mechanics with the pure imaginary shifts and the real...
We show the use of the theory of Lie algebras, especially their oscillator realizations, in the cont...
By factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Hermite pol...
We present a simple recipe to construct exactly and quasiexactly solvable Hamiltonians in one-dimens...
A comprehensive review of exactly solvable quantum mechanics is presented with the emphasis of the r...
We revise the construction of creation/annihilation operators in quantum mechanics based on the repr...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
AbstractBy factorization of the Hamiltonian describing the quantum mechanics of the continuous q-Her...