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This article is cited in 52 scientific papers (total in 52 papers)
CONDENSED MATTER
Reversible “Wetting” of grain boundaries by the second solid phase in the Cu–In system
B. B. Straumalabc, O. A. Kogtenkovab, K. I. Kolesnikovabc, A. B. Straumalbc, M. F. Bulatovd, A. N. Nekrasove a Moscow Institute of Physics and Technology (State University), Dolgoprudny, Moscow region
b Institute of Solid State Physics, Russian Academy of Sciences
c National University of Science and Technology «MISIS»
d JSC "Giredmet" SRC RF, the Federal State Research and Design Institute of Rare Metal Industry
e Institute of Experimental Mineralogy, Russian Academy of Sciences, Chernogolovka
Abstract:
The reversible wetting of grain boundaries by the second solid phase in the copper-indium system has been observed. With an increase in the temperature, the contact angle $\theta$ between the (Cu)/(Cu) grain boundary in a Cu-based solid solution based and particles of the $\delta$-phase (Cu$_{70}$In$_{30}$)decreases gradually. Above $T_{\text{W}}=370\,^\circ$C, the first (Cu)/(Cu) grain boundaries completely “wetted” by the $\delta$ phase appear in Cu-In polycrystals. In other words, the $\delta$ phase forms continuous layers along grain boundaries and $\theta=0$. At $440\,^\circ$C, the fraction of completely wetted grain boundaries reaches a maximum ($93\%$), whereas the average contact angle reaches a minimum $(\theta=2^\circ)$. With a further increase in the temperature, the fraction of completely wetted grain boundaries decreases and vanishes again at $T_{\text{DW}}=520\,^\circ$C. This phenomenon can be explained by an anomalous shape of the solubility limit curve of indium in a solid solution (Cu).
Received: 27.08.2014
Citation:
B. B. Straumal, O. A. Kogtenkova, K. I. Kolesnikova, A. B. Straumal, M. F. Bulatov, A. N. Nekrasov, “Reversible “Wetting” of grain boundaries by the second solid phase in the Cu–In system”, Pis'ma v Zh. Èksper. Teoret. Fiz., 100:8 (2014), 596–600; JETP Letters, 100:8 (2014), 535–539
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https://www.mathnet.ru/eng/jetpl4448 https://www.mathnet.ru/eng/jetpl/v100/i8/p596
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Abstract page: | 207 | Full-text PDF : | 50 | References: | 48 | First page: | 14 |
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