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An Algorithm for Correction of Intensity Aberrations in Bragg-Brentano X-Ray Diffractometer Data; Its Importance in the Multiphase Full-Profile Rietveld Quantitation of a Montmorillonite Clay

Published online by Cambridge University Press:  06 March 2019

C.E. Matulis
Affiliation:
CSIRO Division of Coal and Energy Technology, Lucas Heights Research Laboratories, PMB 7, Menai, NSW, 2234, Australia
J.C. Taylor
Affiliation:
CSIRO Division of Coal and Energy Technology, Lucas Heights Research Laboratories, PMB 7, Menai, NSW, 2234, Australia
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Abstract

Intensity aberrations in Bragg-Brentano X-ray diffractometers reduce the measured intensities at low angles relative to higher angles, and the correction factor can be large at low 2θ angles. Aberration-free data is of great importance in full-profile Rietveld quantitative analysis or structure refinement. An algorithm is given which corrects the intensity aberrations for particular instrument dimensions and sample absorbance, with a fixed divergence slit. Variable divergence slits increase the Bragg-Brentano aberrations and skew the data. The importance of an aberration correction curve produced with the computer program BBCCURV is described in the multiphase Rietveld quantitation of a montmorillonite clay with the SIROQUANT quantitative analysis program system; good quantitation of the montmorillonite can only be obtained if the aberration corrections are applied.

Type
VI. Whole Pattern Fitting, Phase Analysis by Diffraction Methods
Copyright
Copyright © International Centre for Diffraction Data 1992

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References

1. Taylor, J.C., Miller, S.A. and Bibby, D.M. (1986). Z. Krist., 176, 183192.Google Scholar
2. Matulis, C.E. and Taylor, J.C. (1992a). Powder Diffraction, in press.Google Scholar
3. Taylor, J.C. (1991). Powder Diffraction, 6, 29.Google Scholar
4. Wilson, A.J.C. (1963), Mathematical Theory of X-Ray Powder Diffractometry. Philips Technical Library, Eindhoven, The Netherlands.Google Scholar
5. Klug, H.P. and Alexander, L.E. (1974). X-Ray Diffraction Procedures, 2nd Edition, Wiley and Sons, New York.Google Scholar
6. Matulis, C.E. and Taylor, J.C. (1992b). To be submitted to J. Appl. Cryst.Google Scholar
7.Montmorllonite Standard Courtesy of Dr. C.R. Ward, Applied Geology Department, University of New South Wales, Sydney, Mineral Collection.Google Scholar
8. Taylor, J.C. and Rui, Zhu (1992). Powder Diffraction (in press).Google Scholar
9. Taylor, J.C., Rui, Zhu and Aldridge, L.P. (1992). European Powder Diffraction Conference, EPDIC-2, abstracts.Google Scholar
10. Taylor, J.C. aid Aldridge, L.P. (1992). Submitted to Powder Diffraction.Google Scholar
11. Maegdefrau, E. and Hofmann, U., (1937), Z. Krist, 98, 299.Google Scholar