Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Physical Review A

Classical momentum distributions of Rydberg states

Inés Samengo

Published Oct 1, 1998• 9 citations
Publisher

Abstract

We give exact analytical expressions for the classical distributions corresponding to the momentum representation of Rydberg states.Received 16 April 1998DOI:https://doi.org/10.1103/PhysRevA.58.2767©1998 American Physical Society

DOI
10.1103/physreva.58.2767

Related papers

Identical motion in classical and quantum mechanics

Adam J. Makowski, S. Konkel

General formulas are found for potentials that lead to the same motions in both classical and quantum mechanics. A class of time-dependent potentials with the above property is also discussed.Received 15 May 1998DOI:https://doi.org/10.1103/PhysRevA.58.4975©1998 American Physical Society

Physical Review A•Dec 1, 1998•20 citations

Momentum Distributions for a Particle in a Box

Ying Q. Liang, Yunhong Zhang, Yves M.X.M. Dardenne

Analysis of momentum distributions for systems in energy eigenstates of the particle-in-a-box Hamiltonian.

Journal of Chemical Education•Feb 1, 1995•6 citations

Infinite statistics and the relation to a phase operator in quantum optics

G. S. Agarwal

A representation of the oscillators for infinite statistics in terms of bosons is given. The relation to the Susskind-Glogower operator is also discussed.Received 24 April 1991DOI:https://doi.org/10.1103/PhysRevA.44.8398©1991 American Physical Society

Physical Review A•Dec 1, 1991•16 citations

Quantum, classical and semiclassical momentum distributions: I. Theory and elementary examples

H. J. Korsch, B Schellhaaß

We discuss the basic properties of momentum distributions in quantum mechanics for elementary systems as well as their classical analogue. Semiclassical approximations can show a quantitative connection between the classical and quantum cases. We believe that such distributions provide a useful tool to improve the understanding of elementary quantum mechanics. Important differences between distributions in coordinate and momentum space are pointed out. Elementary examples (free and uniformly accelerating particle, harmonic oscillator and square-well potential) are discussed.

European Journal of Physics•Jan 1, 2000•11 citations

Jump time in Landau-Zener tunneling

Lawrence S. Schulman

An estimate of the duration of the period of nonexponential decay is made for a recent experiment. It is based on a general definition of “jump time.”Received 21 January 1998DOI:https://doi.org/10.1103/PhysRevA.58.1595©1998 American Physical Society

Physical Review A•Aug 1, 1998•6 citations

Quantum, classical and semiclassical momentum distributions: II. Morse and Coulomb potentials

H. J. Korsch, B Schellhaaß

The basic properties of momentum distributions in quantum mechanics for elementary systems as well as their (semi-)classical analogue derived in a preceding paper are illustrated by a detailed analysis of the Morse oscillator and the three-dimensional Coulomb potential, where the distributions can be calculated in closed form.

European Journal of Physics•Jan 1, 2000•9 citations
We give exact analytical expressions for the classical distributions corresponding to the momentum representation of Rydberg states.Received 16 April 1998DOI:https://doi.org/10.1103/PhysRevA.58.2767©1998 American Physical Society
We discuss the basic properties of momentum distributions in quantum mechanics for elementary systems as well as their classical analogue. Semiclassical approximations can show a quantitative connection between the classical and quantum cases. We believe that such distributions provide a useful tool to improve the understanding of elementary quantum mechanics. Important differences between distributions in coordinate and momentum space are pointed out. Elementary examples (free and uniformly accelerating particle, harmonic oscillator and square-well potential) are discussed.