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Grand-potential based phase-field model for systems with interstitial sites
by
Nestler, Britta
, Kubendran Amos, P. G.
in
639/166/988
/ 639/301/1034/1037
/ Chemical speciation
/ Energy
/ Evolution
/ Humanities and Social Sciences
/ Morphology
/ multidisciplinary
/ Science
/ Science (multidisciplinary)
2020
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Grand-potential based phase-field model for systems with interstitial sites
by
Nestler, Britta
, Kubendran Amos, P. G.
in
639/166/988
/ 639/301/1034/1037
/ Chemical speciation
/ Energy
/ Evolution
/ Humanities and Social Sciences
/ Morphology
/ multidisciplinary
/ Science
/ Science (multidisciplinary)
2020
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Do you wish to request the book?
Grand-potential based phase-field model for systems with interstitial sites
by
Nestler, Britta
, Kubendran Amos, P. G.
in
639/166/988
/ 639/301/1034/1037
/ Chemical speciation
/ Energy
/ Evolution
/ Humanities and Social Sciences
/ Morphology
/ multidisciplinary
/ Science
/ Science (multidisciplinary)
2020
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Grand-potential based phase-field model for systems with interstitial sites
Journal Article
Grand-potential based phase-field model for systems with interstitial sites
2020
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Overview
Existing grand-potential based multicomponent phase-field model is extended to handle systems with interstitial sublattice. This is achieved by treating the concentration of alloying elements in site-fraction. Correspondingly, the chemical species are distinguished based on their lattice positions, and their mode of diffusion, interstitial or substitutional, is appropriately realised. An approach to incorporate quantitative driving-force, through parabolic approximation of CALPHAD data, is introduced. By modelling austenite decomposition in ternary Fe–C–Mn, albeit in a representative microstructure, the ability of the current formalism to handle phases with interstitial components, and to distinguish interstitial diffusion from substitutional in grand-potential framework is elucidated. Furthermore, phase transformation under paraequilibrium is modelled to demonstrate the limitation of adopting mole-fraction based formulation to treat multicomponent systems.
Publisher
Nature Publishing Group UK,Nature Publishing Group,Nature Portfolio
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