|
Pflanz, S. and Moritz, Wolfgang
(1992):
The domain matrix method: a new calculation scheme for diffraction profiles.
In: Acta Crystallographica Section A, Vol. 48, No. 5: pp. 716-727
|
![[img]](http://epub.ub.uni-muenchen.de/5820/1.hassmallThumbnailVersion/Moritz_Wolfgang_5820.pdf)  Preview |
|
PDF
1264Kb |
Abstract
A new calculation scheme for diffraction profiles is presented that combines the matrix method with domain approaches. Based on a generalized Markov chain, the method allows the exact solution of the diffraction problem from any one-dimensionally disordered domain structure. The main advantage of this model is that a domain statistic is used instead of a cell statistic and that the domain-length distribution can be chosen independently from the domain-type stacking. A recursive relation is derived for the correlations between the domains and a double recursive algorithm, not reducible to a simpler one, is obtained as solution. The algorithm developed here is referred to as the domain matrix method. Results and applications of the new approach are discussed.