journal article·2025-03-19Open access

Comment on “Machine learning enhanced analysis of EBSD data for texture representation”

Helmut Schaeben, K. Gerald van den Boogaart

npj Computational Materials· Volume 11· Issue 1

Abstract

Our concerns apply to the inadequate ways statistical distributions of crystallographic orientations are compared and occasionally confirmed to agree sufficiently well. The authors of “Machine learning enhanced analysis of EBSD data for texture representation” 1 suggest a method to replace an EBSD dataset of crystallographic orientations with a much smaller synthetic dataset preserving the texture. They claim that their “texture adaptive clustering and sampling” algorithm generates datasets of a few hundred crystallographic orientations, realizing an equivalent crystallographic orientation distribution as the initial dataset. To prove the principle and substantiate their claim of equivalent orientation distributions, the authors content themselves with (i) a visual inspection of the crystallographic pole density function, in fact, of three crystallographic “pole figures” and (ii) Kolmogorov–Smirnov tests for each of the three Euler angles of the crystallographic orientations individually. However, these criteria are insufficient to confirm equivalence of orientation distributions, they do not provide scientific evidence to substantiate the authors’ claim that “texture adaptive clustering and sampling” generates crystallographic orientations in terms of their Euler angles representing the same texture.
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Research context

OpenAlex topics: Radiomics and Machine Learning in Medical Imaging · Soil Geostatistics and Mapping · Statistical Methods and Inference

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References (5)

Show source-provided references
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2. Matthies, S. On the reproducibility of the orientation distribution function of texture samples from pole figures (Ghost phenomena). Phys. Stat. Sol. (b) 92, K135–K138 (1979).10.1002/pssb.2220920254 ↗
3. Wagner, F. Contribution a l’étude des modifications de texture par déformation et transformation dans les matériaux de basse symétrie. Thèse Docteur ès Sciences, Université de Metz, France, 13–14 (1983).
4. Hielscher, R. (2024) https://mtex-toolbox.github.io/PoleFigure2ODFAmbiguity.html (accessed 9 February 2025).
5. Schaeben, H., Bachmann, F. & Fundenberger, J. J. Construction of weighted crystallographic orientations capturing a given orientation density function. J. Mater. Sci. 52, 2077–2090 (2017).10.1007/s10853-016-0496-1 ↗