AbstractThe Schrödinger equation with a time-dependent quadratic plus quartic Hamiltonian is considered. A rigorous Feynman path integral representation for its solution is given in terms of a well-defined infinite-dimensional oscillatory integral
In the traditional setting of quantum mechanics, the Hamiltonian operator does not depend on time. W...
AbstractIn the introductory Section 1, it is outlined how path-integrals have made their appearance ...
The Floreanini-Jackiw formulation of the chiral quantum-mechanical system oscillator is a model of c...
AbstractThe Schrödinger equation with a time-dependent quadratic plus quartic Hamiltonian is conside...
AbstractA general class of infinite dimensional oscillatory integrals with polynomially growing phas...
This book proves that Feynman's original definition of the path integral actually converges to the f...
ABSTRACT: The exact solutions to the time-dependent Schrodinger equation for a harmonic oscillator w...
Feynman propagator is calculated for the time dependent harmonic oscillator by converting the proble...
abstract: In the traditional setting of quantum mechanics, the Hamiltonian operator does not depend ...
A specific class of explicitly time-dependent potentials is studied by means of path integrals. For ...
We extend the theory of oscillatory integrals on Hilbert spaces (the mathematical version of ''Feynm...
The quantum statistical mechanical propagator for a harmonic oscillator with a time-dependent force ...
It is a well known result that the Feynman's path integral (FPI) approach to quantum mechanics is eq...
Abstract. In this paper, we discuss the application of white noise analysis to the Feynman path inte...
It is a well known result that the Feynman's path integral (FPI) approach to quantum mechanics is eq...
In the traditional setting of quantum mechanics, the Hamiltonian operator does not depend on time. W...
AbstractIn the introductory Section 1, it is outlined how path-integrals have made their appearance ...
The Floreanini-Jackiw formulation of the chiral quantum-mechanical system oscillator is a model of c...
AbstractThe Schrödinger equation with a time-dependent quadratic plus quartic Hamiltonian is conside...
AbstractA general class of infinite dimensional oscillatory integrals with polynomially growing phas...
This book proves that Feynman's original definition of the path integral actually converges to the f...
ABSTRACT: The exact solutions to the time-dependent Schrodinger equation for a harmonic oscillator w...
Feynman propagator is calculated for the time dependent harmonic oscillator by converting the proble...
abstract: In the traditional setting of quantum mechanics, the Hamiltonian operator does not depend ...
A specific class of explicitly time-dependent potentials is studied by means of path integrals. For ...
We extend the theory of oscillatory integrals on Hilbert spaces (the mathematical version of ''Feynm...
The quantum statistical mechanical propagator for a harmonic oscillator with a time-dependent force ...
It is a well known result that the Feynman's path integral (FPI) approach to quantum mechanics is eq...
Abstract. In this paper, we discuss the application of white noise analysis to the Feynman path inte...
It is a well known result that the Feynman's path integral (FPI) approach to quantum mechanics is eq...
In the traditional setting of quantum mechanics, the Hamiltonian operator does not depend on time. W...
AbstractIn the introductory Section 1, it is outlined how path-integrals have made their appearance ...
The Floreanini-Jackiw formulation of the chiral quantum-mechanical system oscillator is a model of c...
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