Siirry päänavigointiin Siirry hakuun Siirry pääsisältöön

Cyclic transformation of orbital angular momentum modes

  • Florian Schlederer
  • , Mario Krenn
  • , Robert Fickler
  • , Mehul Malik
  • , Anton Zeilinger

Tutkimustuotos: ArtikkeliTieteellinenvertaisarvioitu

47 Sitaatiot (Scopus)

Abstrakti

The spatial modes of photons are one realization of a QuDit, a quantum system that is described in a D-dimensional Hilbert space. In order to perform quantum information tasks with QuDits, a general class of D-dimensional unitary transformations is needed. Among these, cyclic transformations are an important special case required in many high-dimensional quantum communication protocols. In this paper, we experimentally demonstrate a cyclic transformation in the high-dimensional space of photonic orbital angular momentum (OAM). Using simple linear optical components, we show a successful four-fold cyclic transformation of OAM modes. Interestingly, our experimental setup was found by a computer algorithm. In addition to the four-cyclic transformation, the algorithm also found extensions to higher-dimensional cycles in a hybrid space of OAM and polarization. Besides being useful for quantum cryptography with QuDits, cyclic transformations are key for the experimental production of high-dimensional maximally entangled Bell-states.

AlkuperäiskieliEnglanti
Artikkeli043019
Sivumäärä8
JulkaisuNew Journal of Physics
Vuosikerta18
DOI - pysyväislinkit
TilaJulkaistu - 14 huhtik. 2016
Julkaistu ulkoisestiKyllä
OKM-julkaisutyyppiA1 Alkuperäisartikkeli tieteellisessä aikakauslehdessä

Rahoitus

We thank Nora Tischler for help with the experiment. This project was supported by the European Research Council (SIQS Grant 600645 EU-FP7-ICT) and the Austrian Science Fund with SFB F40 (FOQUS). MM acknowledges funding from the European Commission through a Marie Curie fellowship (OAMGHZ).

Sormenjälki

Sukella tutkimusaiheisiin 'Cyclic transformation of orbital angular momentum modes'. Ne muodostavat yhdessä ainutlaatuisen sormenjäljen.

Siteeraa tätä