A direct procedure for determining the propagator associated with a quantum mechanical problem was given by the Path Integration Procedure of Feynman. The Green function, which is the Fourier Transform with respect to the time variable of the propagator, can be derived later. In our approach, with the help of a Laplace transform, a direct way to get the energy dependent Green function is presented, and the propagator can be obtained later with an inverse Laplace transform. The method is illustrated through simple one dimensional examples and for time independent potentials, though it can be generalized to the derivation of more complicated propagators
The Feynman propagator, in momentum representation, is a four-dimensional transform over space and t...
The exact propagator beyond and at caustics for a pair of coupled and driven oscillators with differ...
The Feynman propagator for the harmonic oscillator is evaluated by a variety of path-integral-based ...
With Feynman's path- integral method we can obtain the quantum mechanics of a quantum system like a ...
In this report, we will build the foundation for the understanding of the propagator in an attempt t...
This paper suggests a new way of computing the path integral for simple quantum mechanical systems. ...
The propagators relating to potentials are exactly determined according to the method of path decomp...
Abstract The Green’s Function of a Dirac Driven Wave Equation was obtained after applying Cauchy’s...
We outline an approach to calculating the quantum mechanical propagator in the presence of geometric...
Abstract. We derive a closed-form expression for the time-dependent propagator of a quantum mechanic...
The Feynman path integral approach to calculating a quantum propagator K(x,x1,t) such that W(x,t) =...
We present an alternative treatment for simple time-independent quantum systems in one dimension, wh...
In (1), a method for finding the propagator of a generalized quantum oscillator directly from the ti...
Feynman propagator is calculated for the time dependent harmonic oscillator by converting the proble...
The quantum statistical mechanical propagator for a harmonic oscillator with a time-dependent force ...
The Feynman propagator, in momentum representation, is a four-dimensional transform over space and t...
The exact propagator beyond and at caustics for a pair of coupled and driven oscillators with differ...
The Feynman propagator for the harmonic oscillator is evaluated by a variety of path-integral-based ...
With Feynman's path- integral method we can obtain the quantum mechanics of a quantum system like a ...
In this report, we will build the foundation for the understanding of the propagator in an attempt t...
This paper suggests a new way of computing the path integral for simple quantum mechanical systems. ...
The propagators relating to potentials are exactly determined according to the method of path decomp...
Abstract The Green’s Function of a Dirac Driven Wave Equation was obtained after applying Cauchy’s...
We outline an approach to calculating the quantum mechanical propagator in the presence of geometric...
Abstract. We derive a closed-form expression for the time-dependent propagator of a quantum mechanic...
The Feynman path integral approach to calculating a quantum propagator K(x,x1,t) such that W(x,t) =...
We present an alternative treatment for simple time-independent quantum systems in one dimension, wh...
In (1), a method for finding the propagator of a generalized quantum oscillator directly from the ti...
Feynman propagator is calculated for the time dependent harmonic oscillator by converting the proble...
The quantum statistical mechanical propagator for a harmonic oscillator with a time-dependent force ...
The Feynman propagator, in momentum representation, is a four-dimensional transform over space and t...
The exact propagator beyond and at caustics for a pair of coupled and driven oscillators with differ...
The Feynman propagator for the harmonic oscillator is evaluated by a variety of path-integral-based ...