In this work we apply a technique called non-negative matrix factorization (NMF) to the problem of analyzing hundreds of x-ray microdiffraction patterns from a combinatorial materials library. An in-house scanning x-ray microdiffractometer is used to obtain patterns from 273 different compositions on a single composition spread library. NMF is then used to identify the unique patterns present in the system and quantify the contribution of each of these basis patterns to each experimental diffraction pattern. As a baseline, the results of NMF are compared to the results obtained using principle component analysis. The basis patterns found using NMF are then compared to reference patterns from a database of known structural patterns in order to identify known structures. As an example system, we explore a region of the Fe–Ga–Pd ternary system. The use of NMF in this case reduces the arduous task of analyzing hundreds of patterns to the much smaller task of identifying only nine patterns.
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October 2009
Research Article|
October 02 2009
Rapid identification of structural phases in combinatorial thin-film libraries using x-ray diffraction and non-negative matrix factorization
C. J. Long;
C. J. Long
1Department of Materials Science and Engineering,
University of Maryland
, College Park, Maryland 20742, USA
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D. Bunker;
D. Bunker
2
National Institute of Standards and Technology
, Gaithersburg, Maryland 20899, USA
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X. Li;
X. Li
2
National Institute of Standards and Technology
, Gaithersburg, Maryland 20899, USA
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V. L. Karen;
V. L. Karen
2
National Institute of Standards and Technology
, Gaithersburg, Maryland 20899, USA
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I. Takeuchi
I. Takeuchi
1Department of Materials Science and Engineering,
University of Maryland
, College Park, Maryland 20742, USA
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Rev. Sci. Instrum. 80, 103902 (2009)
Article history
Received:
April 01 2009
Accepted:
August 12 2009
Citation
C. J. Long, D. Bunker, X. Li, V. L. Karen, I. Takeuchi; Rapid identification of structural phases in combinatorial thin-film libraries using x-ray diffraction and non-negative matrix factorization. Rev. Sci. Instrum. 1 October 2009; 80 (10): 103902. https://doi.org/10.1063/1.3216809
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