Hostname: page-component-586b7cd67f-t7czq Total loading time: 0 Render date: 2024-11-27T02:44:24.299Z Has data issue: false hasContentIssue false

Enhancing XRPD Pattern Quality With Line-Profile-Fitting in Multiphase Systems

Published online by Cambridge University Press:  06 March 2019

G. Kimmel
Affiliation:
NRCN, P.O.Box 9001, Beer Sheva 84190, Israel
J. Sariel
Affiliation:
NRCN, P.O.Box 9001, Beer Sheva 84190, Israel
I. Dahan
Affiliation:
NRCN, P.O.Box 9001, Beer Sheva 84190, Israel
S. Nathan
Affiliation:
NRCN, P.O.Box 9001, Beer Sheva 84190, Israel
U. Admon
Affiliation:
NRCN, P.O.Box 9001, Beer Sheva 84190, Israel
Get access

Extract

In the past the powder diffraction data where presented as d-I sets as obtained experimentally and systematic errors were utilized only for the derivation of the unit cell parameters. This attitude was justified by the fact that the major work of XRPD made by Debye-Scherrer camera and it was assumed that most users would obtain the same systematic errors. Nowadays, diffractometry has taken over, and the diffractometers have lower systematic errors, which can minimized by calibration. Thus, they are now preferred. There are many phases which can be used as standards, but only four were selected, namely, Si, Ag, W, and mica (FP), which can easily be obtained as pure substances, have a limited number of diffraction lines and the distribution of intensities along 2θ is good. The calibration is made by fitting a polynomial which correlates the standard experimental peak positions versus the expected (calculated) values. However, while on the one hand, the more peaks which are used, the better the fit which can be achieved; on the other hand using a standard with many peaks enhances the probability for interference with the examined specimen peaks. Thus, it was decided to determine each line position by line profile fitting as was recommended elsewhere. In order to derive real observed data we do not link the diffraction lines between themselves by global structural or tine shape parameters. Thus, local variations in line profile parameters are treated. In the line-profile-fitting method suggested here the final structural details (atomic positions) are not required. Similar method have been used in the past for structure analysis, unit-cell refinement, and broadening analysis of pure substances. It was found that using the suggested method yields accurate unit cell parameters for each individual phase in the polyphase mixture. Several systems will be demonstrated in this work.

Type
Research Article
Copyright
Copyright © International Centre for Diffraction Data 1993

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

1. Jenkins, R., and Hubbard, CR., A preliminary report on the design and results of the second Round Robin to evaluate search/match methods for qualitative powder diffraction, Adv. X-Ray Anal. 22:133(1979).Google Scholar
2. Snyder, R.L., CR. Hubbard and Panagiotopoulos, N.C., A second generation automated powder diffractometer control system, Adv. X-Ray Anal. 25:245(1982).Google Scholar
3. Hubbard, CR., Certification of Si powder diffraction standard reference material 640a, J.Appl. Cryst. 16:285(1983).Google Scholar
4. Hubbard, CR., New standard reference materials for X-ray powder diffraction, Adv. X-Ray Anal. 26:45(1983).Google Scholar
5. Dragoo, A.L., SRM for XRPD part 1, Powder Diffraction 1:294(1986).Google Scholar
6. Wong-Ng, W. and Hubbard, CR, Standard reference materials for X-ray diffraction part II calibration using d-spacing standards, Powder Diffraction 2:242(1987).Google Scholar
7. Pyros, N.P. and Hubbard, CR., Powder pattern: a system of programs for processing and interpreting powder diffraction data, Adv. X-Ray Anal. 26:63(1983).Google Scholar
8. Snyder, R.L., Accuracy in Angle and Intensity Measurements in X-Ray Powder Diffraction, Adv. X-Ray Anal. 26:1(1983).Google Scholar
9. G. Wills, W. Parrish and Huang, T.C., Crystal-structure refinement by profile fitting and least-square analysis of powder diffraction data, J. Appl.Cryst. 15:611(1983).Google Scholar
10. Pawley, G. S., Unit-cell refinement from powder diffraction scans, J. Appl.Cryst. 14:357(1981).Google Scholar
11. Langford, J. I., Louer, D., Sonneveld, E.J. and Wisser, J. W., Application of total pattern fitting to a study of crystallite size and strain in zinc oxide powder, Powder Diffraction 3:211(1986).Google Scholar
12. Kimmel, G. and Sarusi, B., EXECAL a computer program for calibration of line positions in XRPD, to be published.Google Scholar
13. Smith, D.K. and Gorter, S., Powder diffraction program information 1990 program list, J. Appl. Cryst. 24:369(1991).Google Scholar
14. Garvey, R.G., LSUCRIPC least square unit ceil refinement with indexing on the personal computer, Powder Diffr. 1:114(1986).Google Scholar
15. JCPDS-ICDD, Powder Diffraction Files, Pattern # 361451 (1986).Google Scholar
16. JCPDS-ICDD, Powder Diffraction Files, Pattern # 18503 (1968).Google Scholar
17 JCPDS-ICDD, Powder Diffraction Files, Pattern # 5601 (1955).Google Scholar
18. JCPDS-ICDD, Powder Diffraction Files, Pattern # 7301 (1957).Google Scholar
19. Jesse, A., Some findings on structural and physical properties of UA14 , J. Nucl.Mater. 37:340(1970).Google Scholar
20. Villars, P. and Calvert, L. D., Pearson's Hanbook of Crystallographic Data for Intermetallic Phases, American Society for Matals, Metals Park (1985).Google Scholar