4.7 Article

A principle curvatures analysis of the isothermal evolution of nanoporous gold: Quantifying the characteristic length-scales

Journal

ACTA MATERIALIA
Volume 120, Issue -, Pages 24-31

Publisher

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.actamat.2016.08.028

Keywords

Nanoporous gold; Principle curvatures; Microstructure evolution; Focused ion beam tomography; Self-similarity

Funding

  1. German Research Foundation (DFG) [SFB 986]

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A study of the isothermal evolution of a nanoporous gold (npg) microstructure after dealloying has been performed. In order to adequately characterize its complex three-dimensional bicontinuous ligament ring structure, an analysis of the scaled principle curvatures k(1) and k(2) based on representative volumes of meshed 3D reconstructions was applied. Five npg samples, as obtained from an electrolytical dealloying process, with different mean ligament diameters ranging from ca. 25 nm (as-dealloyed) to ca. 420 nm (from annealing at 300 degrees C) were analyzed. The results indicate that ligament surface flattening effects lead to small but distinct morphological changes during the investigated early and mid-stages of coarsening, visible in the scaled k(1)(-) and k(2)(-) marginal distributions. Thus, strictly speaking, self-similar evolution of npg cannot be confirmed, but dependent on the specific application, the evolution might be seen as sufficiently self-similar. Moreover, it is shown that the inverse mean principle curvatures from the marginal distributions can be used to identify the mean sizes of the two salient structural features, namely the ligaments and the rings. Both inverse mean principle curvatures scale linearly with the mean ligament diameter. Thus, for the material used in this study, one parameter is sufficient to characterize its microstructure. Finally, it is shown that rings resembling the ones from the real samples can be generated computationally by applying modified torus parameterizations. Surprisingly, a calculation of the curvature distribution of only one average ring is sufficient to approximate the scaled kappa distributions accumulated from the ring distributions of the real samples. (C) 2016 Acta Materialia Inc. Published by Elsevier Ltd.

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