Given a constant of motion for the one-dimensional harmonic oscillator with linear dissipation in the velocity, the problem to get the Hamiltonian for this system is pointed out, and the quantization up to second order in the perturbation approach is used to determine the modification on the eigenvalues when dissipation is taken into consideration. This quantization is realized using the constant of motion instead of the Hamiltonian. © 2006 Springer Science+Business Media, Inc
Today, two of the most prosperous fields of physics are quantum computing and spintronics. In both, ...
Nowadays, two of the most prospering fields of physics are quantum computing and spintronics. In bot...
In two previous papers the quantization was discussed of three one-degree-of-freedom Hamiltonians fe...
Given a constant of motion for the one-dimensional harmonic oscillator with linear dissipation in th...
Using Schrödinger's quantization method, the Hamiltonian of a particle moving in a one-dimensional d...
This paper investigated the basic formalism for treating the dissipative Hamiltonian systems within ...
A restricted constant of motion, Lagrangian and Hamiltonian, for the harmonic oscillator with quadra...
For a one-dimensional dissipative system with position depending coefficient, two constant of motion...
This paper examined dissipative systems with second order Lagrangian in the framework of the Hamilto...
For a one-dimensional motion, a constant of motion for a non-autonomous and linear system (position ...
The quantum theory of the damped harmonic oscillator has been a subject of continual investigation s...
Dissipative systems are described by a Hamiltonian, combined with a “dynamical matrix” which general...
The canonical method is invoked to quantize dissipative systems using the WKB approximation. The wav...
A generalization of canonical quantization which maps a dynamical operator to a dynamical superopera...
Effects on the spectra of the quantum bouncer due to dissipation are given when a linear o quadratic...
Today, two of the most prosperous fields of physics are quantum computing and spintronics. In both, ...
Nowadays, two of the most prospering fields of physics are quantum computing and spintronics. In bot...
In two previous papers the quantization was discussed of three one-degree-of-freedom Hamiltonians fe...
Given a constant of motion for the one-dimensional harmonic oscillator with linear dissipation in th...
Using Schrödinger's quantization method, the Hamiltonian of a particle moving in a one-dimensional d...
This paper investigated the basic formalism for treating the dissipative Hamiltonian systems within ...
A restricted constant of motion, Lagrangian and Hamiltonian, for the harmonic oscillator with quadra...
For a one-dimensional dissipative system with position depending coefficient, two constant of motion...
This paper examined dissipative systems with second order Lagrangian in the framework of the Hamilto...
For a one-dimensional motion, a constant of motion for a non-autonomous and linear system (position ...
The quantum theory of the damped harmonic oscillator has been a subject of continual investigation s...
Dissipative systems are described by a Hamiltonian, combined with a “dynamical matrix” which general...
The canonical method is invoked to quantize dissipative systems using the WKB approximation. The wav...
A generalization of canonical quantization which maps a dynamical operator to a dynamical superopera...
Effects on the spectra of the quantum bouncer due to dissipation are given when a linear o quadratic...
Today, two of the most prosperous fields of physics are quantum computing and spintronics. In both, ...
Nowadays, two of the most prospering fields of physics are quantum computing and spintronics. In bot...
In two previous papers the quantization was discussed of three one-degree-of-freedom Hamiltonians fe...