Fluorescence double resonance optical pumping spectrum and its application for frequency stabilization in millimeter scale vapor cells

Eliran Talker, Liron Stern, Alex Naiman, Yefim Barash, Uriel Levy*

*Corresponding author for this work

Research output: Contribution to journalArticlepeer-review

5 Scopus citations

Abstract

In recent years, we are observing substantial efforts towards the miniaturization of atomic cells to a millimeter scale and below, with the ultimate goal of enabling efficient and compact light vapor interactions. However, such miniaturization results in a reduction in optical path, effectively reducing the contrast of the optical signal. In order to overcome this obstacle, we have introduced and demonstrated a new approach of fluorescence double resonance optical pumping (FDROP) in the ladder-type atomic system. We have developed a theoretical model to predict the FDROP spectrum and validated this model using experimental results in a millimeter-size cell. We show that the contrast of fluorescence signal of the FDROP approach is higher than the transmission signal in the double resonance optical pumping approach. Taking advantage of this desired property, we have used the FDROP for the purpose of stabilizing the frequency of a laser operating at the telecom waveband with the hyperfine structure of the 5P3/2–4D5/2 transition in a millimeter-size cell. By beating the stabilized laser to another stabilized laser, we obtained frequency instability floor of 9×10−10 at around 1000 s in terms of Allan deviation. Such sources which are stabilized to miniaturized cells may play an important building block in diverse fields ranging e.g. from communication to metrology.

Original languageAmerican English
Article number055016
JournalJournal of Physics Communications
Volume1
Issue number5
DOIs
StatePublished - Dec 2017

Bibliographical note

Publisher Copyright:
© 2017 The Author(s).

Keywords

  • Absorption spectroscopy
  • Atomic excitation
  • Atomic spectra
  • Fluorescence spectroscopy
  • Laser frequency stabilization

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