Theory of Growth of Spherical Precipitates from Solid Solution
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- Clarence Zener
- Institute for the Study of Metals, The University of Chicago, Chicago, Illinois
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Abstract
<jats:p>The radius of a spherical precipitate particle growing in a solid solution of initially uniform composition may be shown to be equal to α(Dt)½, where D is the atomic diffusion coefficient, t the time of growth, and α, the growth coefficient, is a dimensionless function of the pertinent compositions. In this paper the precise dependence is found of this function upon the pertinent concentrations. A similar computation is made for the growth coefficient corresponding to the one-dimensional growth of a plate.</jats:p>
Journal
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- Journal of Applied Physics
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Journal of Applied Physics 20 (10), 950-953, 1949-10-01
AIP Publishing
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Keywords
Details 詳細情報について
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- CRID
- 1362544418986209536
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- NII Article ID
- 30015899469
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- NII Book ID
- AA00693547
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- ISSN
- 10897550
- 00218979
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- Data Source
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- Crossref
- CiNii Articles