Mathematical diffraction theory - A summary

Baake M (2004)
FERROELECTRICS 305: 285-290.

Konferenzbeitrag | Veröffentlicht | Englisch
 
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Abstract / Bemerkung
Mathematical diffraction theory is concerned with the Fourier analysis of the autocorrelations of translation bounded measures on sigma-compact locally compact Abelian groups, with n-dimensional Euclidean space being the most important example. This mathematical approach provides new insight into the theory of kinematic diffraction, in particular into the distinction of pure Bragg versus diffuse scattering in X-ray diffraction. A number of unexpected properties can then be formulated and dealt with in a rigorous way.
Stichworte
diffraction theory; Fourier transform; homometry; disorder; autocorrelation
Erscheinungsjahr
2004
forms.conference.field.series_title_volume.series_title.label
FERROELECTRICS
Band
305
Seite(n)
285-290
ISSN
0015-0193
Page URI
https://pub.uni-bielefeld.de/record/1607151

Zitieren

Baake M. Mathematical diffraction theory - A summary. FERROELECTRICS. 2004;305:285-290.
Baake, M. (2004). Mathematical diffraction theory - A summary. FERROELECTRICS, 305, 285-290. https://doi.org/10.1080/00150190490463035
Baake, M. (2004). Mathematical diffraction theory - A summary. FERROELECTRICS 305, 285-290.
Baake, M., 2004. Mathematical diffraction theory - A summary. FERROELECTRICS, 305, p 285-290.
M. Baake, “Mathematical diffraction theory - A summary”, FERROELECTRICS, vol. 305, 2004, pp. 285-290.
Baake, M.: Mathematical diffraction theory - A summary. FERROELECTRICS. 305, 285-290 (2004).
Baake, Michael. “Mathematical diffraction theory - A summary”. FERROELECTRICS 305 (2004): 285-290.

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