Quasicrystal structures studied by high-resolution transmission electron microscopy

Authors
Citation
C. Beeli, Quasicrystal structures studied by high-resolution transmission electron microscopy, Z KRISTALL, 215(10), 2000, pp. 606-617
Citations number
57
Categorie Soggetti
Physical Chemistry/Chemical Physics
Journal title
ZEITSCHRIFT FUR KRISTALLOGRAPHIE
ISSN journal
00442968 → ACNP
Volume
215
Issue
10
Year of publication
2000
Pages
606 - 617
Database
ISI
SICI code
0044-2968(2000)215:10<606:QSSBHT>2.0.ZU;2-P
Abstract
Structural investigations, using a transmission electron microscope (TEM), have been highly beneficial for the analysis of icosahedral and decagonal q uasicrystals. Many structural properties of quasicrystals can be recognized and quantified by electron diffraction patterns alone. Nevertheless, a muc h more complete understanding of the real structure of quasicrystals can be achieved by the analysis of high-resolution transmission electron microsco py (HRTEM) images. Compared to diffraction- based techniques, HRTEM offers several advantages, however, special points which must be considered in the interpretation of HRTEM images will be discussed. For the case of 2-dimensional quasicrystals, e.g. the decagonal phases, HRT EM images can directly reveal the (projected) atomic structure as well as t he long-range translational order. This is possible because 2-dimensional q uasicrystals are periodic along one direction and the atoms thus form perio dic atom columns as in crystalline materials. Therefore, the imaging theory established for crystals can similarly be applied to electron micrographs of 2-dimensional quasicrystals taken with the electron beam parallel to the unique periodic axis. It is evident, that possible limitations due to proj ection effects along the electron beam direction have to be considered in t he interpretation of the images. HRTEM images of decagonal quasicrystals ha ve frequently been employed to differentiate between disorder and order, i. e., to infer the difference between a random and perfect quasiperiodic tili ng, respectively.