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Preparing pure photon number states of the radiation field

Author

Listed:
  • B. T. H. Varcoe

    (Max Planck Institute for Quantum Optics)

  • S. Brattke

    (Max Planck Institute for Quantum Optics
    Sektion Physik der Universität München)

  • M. Weidinger

    (Max Planck Institute for Quantum Optics)

  • H. Walther

    (Max Planck Institute for Quantum Optics
    Sektion Physik der Universität München)

Abstract

The quantum mechanical description of a radiation field is based on states that are characterized by the number of photons in a particular mode; the most basic quantum states are those with fixed photon number, usually referred to as number (or Fock) states. Although Fock states of vibrational motion can be observed readily in ion traps1, number states of the radiation field are very fragile and difficult to produce and maintain. Single photons in multi-mode fields have been generated using the technique of photon pairs2,3. But in order to generate these states in a cavity, the mode in question must have minimal losses; moreover, additional sources of photon number fluctuations, such as the thermal field, must be eliminated. Here we observe the build-up of number states in a high-Q cavity, by investigating the interaction dynamics of a probe atom with the field. We employ a dynamical method of number state preparation that involves state reduction of highly excited atoms in a cavity, with a photon lifetime as high as 0.2 seconds. (This set-up is usually known as the one-atom maser or ‘micromaser’.) Pure states containing up to two photons are measured unambiguously.

Suggested Citation

  • B. T. H. Varcoe & S. Brattke & M. Weidinger & H. Walther, 2000. "Preparing pure photon number states of the radiation field," Nature, Nature, vol. 403(6771), pages 743-746, February.
  • Handle: RePEc:nat:nature:v:403:y:2000:i:6771:d:10.1038_35001526
    DOI: 10.1038/35001526
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    Cited by:

    1. Skagerstam, Bo-Sture K & Rekdal, Per K, 2002. "Theory of the microscopic maser phase transitions," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 315(3), pages 616-642.

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