Abstract
There are two types of nonspreading localized wave forms representing a stable, individual, indivisible, single quantum particle with interference properties endowed with classical (hidden) parameters, i.e. initial positions and velocity: coherent states and wavelets. The first is exactly known for oscillator, the second for free particles. Their relation and their construction is discussed from a new unified point of view. We then extend this contraction to the Coulomb problem, where with the introduction of a new time variable T, nonspreading states are obtained. (author). 10 refs.
Citation Formats
Barut, A O.
Coherent states versus De Broglie-Wavelets.
IAEA: N. p.,
1993.
Web.
Barut, A O.
Coherent states versus De Broglie-Wavelets.
IAEA.
Barut, A O.
1993.
"Coherent states versus De Broglie-Wavelets."
IAEA.
@misc{etde_10113132,
title = {Coherent states versus De Broglie-Wavelets}
author = {Barut, A O}
abstractNote = {There are two types of nonspreading localized wave forms representing a stable, individual, indivisible, single quantum particle with interference properties endowed with classical (hidden) parameters, i.e. initial positions and velocity: coherent states and wavelets. The first is exactly known for oscillator, the second for free particles. Their relation and their construction is discussed from a new unified point of view. We then extend this contraction to the Coulomb problem, where with the introduction of a new time variable T, nonspreading states are obtained. (author). 10 refs.}
place = {IAEA}
year = {1993}
month = {Aug}
}
title = {Coherent states versus De Broglie-Wavelets}
author = {Barut, A O}
abstractNote = {There are two types of nonspreading localized wave forms representing a stable, individual, indivisible, single quantum particle with interference properties endowed with classical (hidden) parameters, i.e. initial positions and velocity: coherent states and wavelets. The first is exactly known for oscillator, the second for free particles. Their relation and their construction is discussed from a new unified point of view. We then extend this contraction to the Coulomb problem, where with the introduction of a new time variable T, nonspreading states are obtained. (author). 10 refs.}
place = {IAEA}
year = {1993}
month = {Aug}
}