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• W2883192671 endingPage "391" @default.
• W2883192671 startingPage "382" @default.
• W2883192671 abstract "Curvature driven grain growth progresses by the motion of grain boundaries to the center of their curvature. In polycrystals this leads over time to a decrease in the total interfacial area and therewith interfacial free energy. As a result, the grain microstructure evolves such that it has a unimodal size distribution. In contrast, abnormal grain growth proceeds in such a way that certain grains show an exaggerated growth, which results in a bimodal size distribution. In the present work, Monte Carlo computer simulations of grain growth are employed in two dimensions to determine how grains showing a very large size advantage behave within a matrix of finer grains that can grow without restrictions. We demonstrate in agreement with early analytical work that true abnormal grain growth does not develop from those large grains. In fact, the large grains tend to decrease their size advantage over time and may eventually be “captured” by the grain size distribution of the matrix. Particularly, we focus for the first time on the influence of abnormal grain growth on topological transitions and neighbor environments, where we find that even abnormally large grains follow the Aboav-Weaire-law, from which it can be concluded that its local environment is not essentially different from that of small grains. Still another phenomenon may happen: the persistence of the size advantage of these grains may lead to what can be called pseudo-abnormal grain growth." @default.
• W2883192671 created "2018-08-03" @default.
• W2883192671 creator A5013214125 @default.
• W2883192671 creator A5064539306 @default.
• W2883192671 date "2018-10-01" @default.
• W2883192671 modified "2023-10-14" @default.
• W2883192671 title "On the topology and size advantage of potentially abnormal grains" @default.
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• W2883192671 doi "https://doi.org/10.1016/j.commatsci.2018.07.012" @default.
• W2883192671 hasPublicationYear "2018" @default.
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