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Clustering and nearest neighbour distances in atom-probe tomography

  • T. Philippe
  • , F. De Geuser
  • , S. Duguay
  • , W. Lefebvre
  • , O. Cojocaru-Mirédin
  • , G. Da Costa
  • , D. Blavette
  • Normandie Université
  • UMR 5614 CNRS/ENSEEG
  • Institut Universitaire de France

Résultats de recherche: Contribution à un journalArticleRevue par des pairs

Résumé

The measurement of chemical composition of tiny clusters is a tricky problem in both atom-probe tomography experiments and atomic simulations. A new approach relying on the distribution of the first nearest neighbour (1NN) distances between solute atoms in the 3D space composed of A and B atoms was developed. This new approach, the 1NN method, is shown to be an elegant way to get the composition of tiny B-enriched clusters embedded in a random AB solid solution. The theoretical statistical distributions of first neighbour distances P(r) for both random solid solution and solute-enriched clusters finely dispersed in a depleted matrix are established. It is shown that the most probable distance of P(r) gives directly the phase composition. Applications of this model to both one-phase SiGe alloy and boron-doped silicon containing small clusters indicate that this new approach is quite reliable.

langue originaleAnglais
Pages (de - à)1304-1309
Nombre de pages6
journalUltramicroscopy
Volume109
Numéro de publication10
Les DOIs
étatPublié - 1 sept. 2009
Modification externeOui

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