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

Bulletin of the American Physical Society

Rotational-state-selective field ionization of triplet molecular Rydberg states of H$_{\mathrm{2}}$

Will Setzer, James L. Dietz, Dylan Jones, T. J. Morgan

Published May 29, 2018• 0 citations
OpenAlex

Related papers

Field ionization processes of highly excited Rydberg states under a rotating electric field

悟 山田

•Jan 1, 2004•0 citations

ℓ-state selective field ionization of rubidium Rydberg states

Andreas Gürtler, Wim J. van der Zande

Physics Letters A•Mar 6, 2004•22 citations

Rotational rydberg states in dipole molecules

Dmitrii L. Dorofeev, B. A. Zon

European Quantum Electronics Conference (EQEC)•Aug 24, 2005•0 citations

Effects of thermal-energy atomic and molecular collisions on lithium high-Rydberg quantum-state distributions

Carl A. Kocher, C.L. Shepard

The distribution of principal quantum numbers for high-Rydberg states of lithium, produced in a thermal atomic beam by electron impact excitation, has been determined after passage of the beam through gaseous targets. Target densities were selected for an approximately tenfold reduction of the on-axis flux of Rydberg atoms. The state distribution, determined by electric field ionization, is markedly affected by a target of rapidly rotating polar molecules having rotational energy level separations comparable to the binding energy of the Rydberg valence electron. However, the distribution is not appreciably influenced by rare-gas or slowly rotating polar molecular targets, for which the Rydberg beam spreads as a result of momentum transfer.

The Journal of Chemical Physics•Jan 1, 1981•5 citations

Microwave forced autoionization of Na2 Rydberg states

Christopher R. Mahon, Chung Yi Lee, Thomas F. Gallagher

We have examined the ionization of ${\mathrm{Na}}_{2}$ Rydberg states of principal quantum number n=11--16 converging to rotational-vibrational, v=3--6 and R10, states of ${\mathrm{Na}}_{2}^{+}$ by 8-GHz microwave fields. Rydberg states lying below the lowest, v=0, R=0 (v and R are the vibrational and rotational quantum numbers of the molecular ion), ion limit of ${\mathrm{Na}}_{2}^{+}$ are observed to ionize at approximately E=1/3${\mathit{n}}_{0}^{5}$, where ${\mathit{n}}_{0}$ is the effective quantum number relative to the v=R=0 limit. The agreement with this dependence is not nearly as good as in an atom, and the possible reasons for the deviations are discussed.

Physical Review A•Sep 1, 1993•1 citation

Spectroscopic and ionization properties of atomic Rydberg states

S. Feneuille, P. Jacquinot

Springer eBooks•Jan 1, 1979•0 citations
Rotational-state-selective field ionization of triplet molecular Rydberg states of H2_{\mathrm{2}}2​
The distribution of principal quantum numbers for high-Rydberg states of lithium, produced in a thermal atomic beam by electron impact excitation, has been determined after passage of the beam through gaseous targets. Target densities were selected for an approximately tenfold reduction of the on-axis flux of Rydberg atoms. The state distribution, determined by electric field ionization, is markedly affected by a target of rapidly rotating polar molecules having rotational energy level separations comparable to the binding energy of the Rydberg valence electron. However, the distribution is not appreciably influenced by rare-gas or slowly rotating polar molecular targets, for which the Rydberg beam spreads as a result of momentum transfer.
We have examined the ionization of Na2{\mathrm{Na}}_{2}Na2​ Rydberg states of principal quantum number n=11--16 converging to rotational-vibrational, v=3--6 and R10, states of Na2+{\mathrm{Na}}_{2}^{+}Na2+​ by 8-GHz microwave fields. Rydberg states lying below the lowest, v=0, R=0 (v and R are the vibrational and rotational quantum numbers of the molecular ion), ion limit of Na2+{\mathrm{Na}}_{2}^{+}Na2+​ are observed to ionize at approximately E=1/3n05{\mathit{n}}_{0}^{5}n05​, where n0{\mathit{n}}_{0}n0​ is the effective quantum number relative to the v=R=0 limit. The agreement with this dependence is not nearly as good as in an atom, and the possible reasons for the deviations are discussed.