Abstract
In this paper I discuss the evolution of cosmological perturbations on different cosmological backgrounds. Conformal transformations will be used to transform the equations of motion for perturbations which have time dependent coefficients into the equation of motion of a simple harmonic oscillator with constant frequency. In this way we may work out an exact solution for the equations of motion of the perturbations. By using the regularity boundary condition we pick up one particular solution for each mode. And from these regular solutions we evaluate the quantum state for each perturbation mode. (author). 4 refs.
Citation Formats
Anini, Y.
Classical and quantum evolution of cosmological perturbations in different spacetime backgrounds.
IAEA: N. p.,
1991.
Web.
Anini, Y.
Classical and quantum evolution of cosmological perturbations in different spacetime backgrounds.
IAEA.
Anini, Y.
1991.
"Classical and quantum evolution of cosmological perturbations in different spacetime backgrounds."
IAEA.
@misc{etde_10105587,
title = {Classical and quantum evolution of cosmological perturbations in different spacetime backgrounds}
author = {Anini, Y}
abstractNote = {In this paper I discuss the evolution of cosmological perturbations on different cosmological backgrounds. Conformal transformations will be used to transform the equations of motion for perturbations which have time dependent coefficients into the equation of motion of a simple harmonic oscillator with constant frequency. In this way we may work out an exact solution for the equations of motion of the perturbations. By using the regularity boundary condition we pick up one particular solution for each mode. And from these regular solutions we evaluate the quantum state for each perturbation mode. (author). 4 refs.}
place = {IAEA}
year = {1991}
month = {Jun}
}
title = {Classical and quantum evolution of cosmological perturbations in different spacetime backgrounds}
author = {Anini, Y}
abstractNote = {In this paper I discuss the evolution of cosmological perturbations on different cosmological backgrounds. Conformal transformations will be used to transform the equations of motion for perturbations which have time dependent coefficients into the equation of motion of a simple harmonic oscillator with constant frequency. In this way we may work out an exact solution for the equations of motion of the perturbations. By using the regularity boundary condition we pick up one particular solution for each mode. And from these regular solutions we evaluate the quantum state for each perturbation mode. (author). 4 refs.}
place = {IAEA}
year = {1991}
month = {Jun}
}