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• W656800043 endingPage "1060" @default.
• W656800043 startingPage "1054" @default.
• W656800043 abstract "Using a model of local non-equilibrium diffusion during rapid solidification of a binary system, the isosolutal shapes of growing crystals in steady-state approximation are obtained. It is found that for crystals growing with constant velocity along a selected coordinate direction, two isosolutal growth shapes can occur. These are: the parabolic platelet in two-dimensional case and the paraboloid of revolution in three-dimensional case. In the isothermal case of diffusionless solidification, when the velocity of solidification is equal to or greater than the solute diffusive speed in the bulk system, these interfaces can have an arbitrary configuration. Special attention is given to mathematical transformations from parabolic (paraboloidal) coordinates to usual Cartesian coordinates for Ivantsov solutions extended to the case of rapid dendritic growth in which the solidification velocity V is comparable with the solute diffusion speed VD in bulk liquid." @default.
• W656800043 created "2016-06-24" @default.
• W656800043 creator A5012887042 @default.
• W656800043 creator A5021993277 @default.
• W656800043 creator A5036416688 @default.
• W656800043 date "2015-10-01" @default.
• W656800043 modified "2023-09-27" @default.
• W656800043 title "Solute redistribution around crystal shapes growing under hyperbolic mass transport" @default.
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• W656800043 doi "https://doi.org/10.1016/j.ijheatmasstransfer.2015.06.011" @default.
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